<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-6344784855308628367</id><updated>2012-01-27T11:07:05.963-08:00</updated><category term='Energia węglowa'/><category term='kryzys paliwowy'/><category term='zrównoważony transport'/><category term='globalne ocieplenie'/><category term='Energia atomowa'/><category term='efektywność energetyczna'/><category term='fotowoltaika'/><category term='BIPV'/><category term='Samochody elektryczne'/><category term='Przyszłość Energetyki'/><category term='biopaliwa'/><category term='wykorzystanie en Słońca'/><category term='recenzje'/><category term='Polska i OZE'/><category term='ogniwa paliwowe'/><category term='Samochody elektryczzne'/><category term='alternatywne napędy'/><category term='Polska niewiedza'/><category term='Budownictwo przyszłości'/><category term='polityka i OZE'/><category term='o autorze'/><category term='NAUKA'/><category term='CCS'/><category term='wykorzystanie en Wiatru'/><category term='System wsparcia OZE'/><category term='pompa ciepła'/><category term='geotermia'/><category term='Prawo i OZE'/><category term='gromadzenie energii'/><category term='Mój własny dom'/><category term='Kolektory słoneczne'/><category term='wykorzystanie en Wody'/><category term='Irlandia i OZE'/><category term='biomasa'/><category term='wpis sponsorowany'/><category term='analizy'/><category term='Wideo'/><category term='Off grid'/><category term='Nowości techniczne'/><category term='Opinie'/><category term='ogrzewanie domu'/><title type='text'>Solaris - odnawialne źródła energii blog bogdana szymańskiego</title><subtitle type='html'>blog Bogdana Szymańskiego poświęcony odnawialnym źródłom energii, energooszczędności, efektywności energetycznej, energetyce słoneczniej</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default?start-index=101&amp;max-results=100'/><author><name>Bogdan Szymański</name><uri>http://www.blogger.com/profile/13107108547532588621</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='27' height='32' src='http://bp3.blogger.com/_W5fo06B6_bs/R6Oz9EaOJCI/AAAAAAAAAAo/NHqogd5JnOE/S220/bogdan-szymanski1.jpg'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>347</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-997098585646360163</id><published>2012-01-22T11:20:00.000-08:00</published><updated>2012-01-22T11:22:41.980-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='NAUKA'/><category scheme='http://www.blogger.com/atom/ns#' term='fotowoltaika'/><title type='text'>Dioda bypass w panelach fotowoltaicznych</title><content type='html'>&lt;div style="text-align: justify;"&gt;&lt;b&gt;Dioda bypass&lt;/b&gt; czy używając polskiego określenia dioda bocznikująca jest ważnym elementem każdego panelu fotowoltaicznego. Diodę bypass wlutowuje się równolegle w łańcuch ogniw fotowoltaicznych a jej polaryzacja jest przeciwna do ogniw. W normalnych warunkach pracy ogniwa fotowoltaiczne spolaryzowane są w kierunku przewodzenia natomiast dioda bypass spolaryzowana jest w kierunku zaporowym. Gdy panele fotowoltaiczne są oświetlone prąd przepływa jak na rysunku:&amp;nbsp;&lt;/div&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-5meD9GfaoRA/TxxgaQQhuFI/AAAAAAAAAqo/EofloHq9jUs/s1600/dioda+bypass+przep%25C5%2582yw+pr%25C4%2585du+bez+zacienienia.png" imageanchor="1" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" src="http://4.bp.blogspot.com/-5meD9GfaoRA/TxxgaQQhuFI/AAAAAAAAAqo/EofloHq9jUs/s1600/dioda+bypass+przep%25C5%2582yw+pr%25C4%2585du+bez+zacienienia.png" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Przepływ prądu przez panele fotowoltaiczne w przypadku normalnego oświetlenia&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;&amp;nbsp;W przypadku, gdy wystąpi zacienienie ogniw w panelu fotowoltaicznym i łańcuchu ogniw fotowoltaicznych pojawi się prąd w kierunku zaporowym dioda bocznikująca polaryzuje się w kierunku przewodzenia i umożliwia przepływ prądu z niezacienionych paneli fotowoltaicznych.  Prąd przepływa jak na rysunku:&lt;/div&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-e9-IEJOYuvE/Txxga2Tpd8I/AAAAAAAAAqs/-oJVhQUt120/s1600/dioda+bypass+przep%25C5%2582yw+pr%25C4%2585du+przy+zacienieniu.png" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" src="http://4.bp.blogspot.com/-e9-IEJOYuvE/Txxga2Tpd8I/AAAAAAAAAqs/-oJVhQUt120/s1600/dioda+bypass+przep%25C5%2582yw+pr%25C4%2585du+przy+zacienieniu.png" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Przepływ prądu przez panele fotowoltaiczne w przypadku zacienienia środkowego panelu. &lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-8pn0AsV4FBY/Txxf4Coi_aI/AAAAAAAAAqg/69vmb_5qS5Q/s1600/dioda%2Bbypass%2Bw%2Bpanelu%2Bfotowoltaicznym.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Diody bocznikujące – diody bypass montowane są zazwyczaj w puszce przyłączeniowej z tyłu panelu fotowoltaicznego taka lokalizacja ułatwia ich wymianę w przypadku uszkodzenia.&amp;nbsp;&lt;/div&gt;&lt;br /&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-8pn0AsV4FBY/Txxf4Coi_aI/AAAAAAAAAqg/69vmb_5qS5Q/s1600/dioda%2Bbypass%2Bw%2Bpanelu%2Bfotowoltaicznym.png" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="300" src="http://1.bp.blogspot.com/-8pn0AsV4FBY/Txxf4Coi_aI/AAAAAAAAAqg/69vmb_5qS5Q/s400/dioda%2Bbypass%2Bw%2Bpanelu%2Bfotowoltaicznym.png" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Zdjęcie diody bypass w puszcze przyłączeniowej baterii słonecznej &lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;Skutki montażu diód bypass w panelach fotowoltaicznych.&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Diody bocznikujące są niezbędnym elementem panelu fotowoltaicznego gdyż chronią instalację przed skutkami zacienienia. W przypadku podłączenia kilku paneli fotowoltaicznych w szeregu celem zwiększenia napięcia prąd płynący w obwodzie będzie równy prądowi najsłabszego elementu układu. W przypadku zacieniania jednego z paneli fotowoltaicznych moc układu radykalnie spadnie. Przed taką utratą mocy w całej instalacji chronią diody bypass, wyłączając z łańcucha zacieniony panel, przez co redukują straty w całej instalacji oraz redukują ryzyko uszkodzenia zacienionego ogniwa. (przez zacienione ogniwo przepływa prąd w kierunku przeciwnym powodując znaczące przegrzanie ogniwa).  Należy pamiętać, że konsekwencją stosowania diód bocznikujących jest także brak możliwości ładowania akumulatora bezpośrednio panelem fotowoltaicznym gdyż w przypadku zacienienia dioda bypass spowodowałaby zwarcie na akumulatorze. Oczywiście ładowanie akumulatora bezpośrednio baterią słoneczną nie jest wskazane nawet w przypadku braku diody bypass w panelu fotowoltaicznym z uwagi na niedostosowanie prądu i napięcia ładowania.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://solaris18.blogspot.com/search/label/fotowoltaika"&gt;Inne wpisy z fotowoltaiki:&amp;nbsp;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-997098585646360163?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/997098585646360163/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=997098585646360163&amp;isPopup=true' title='Komentarze (0)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/997098585646360163'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/997098585646360163'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2012/01/dioda-bypass-w-panelach.html' title='Dioda bypass w panelach fotowoltaicznych'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-5meD9GfaoRA/TxxgaQQhuFI/AAAAAAAAAqo/EofloHq9jUs/s72-c/dioda+bypass+przep%25C5%2582yw+pr%25C4%2585du+bez+zacienienia.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-3770949687061110475</id><published>2012-01-15T11:05:00.000-08:00</published><updated>2012-01-17T12:43:35.739-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='NAUKA'/><category scheme='http://www.blogger.com/atom/ns#' term='wykorzystanie en Słońca'/><category scheme='http://www.blogger.com/atom/ns#' term='fotowoltaika'/><title type='text'>Panel fotowoltaiczny - punkt mocy maksymalnej i rzeczywista moc?</title><content type='html'>&lt;div style="text-align: justify;"&gt;&lt;a href="http://4.bp.blogspot.com/-ROVLg9_xsYo/TxMZ86w-3fI/AAAAAAAAAqI/0c_YkUZw61U/s1600/modul+fotowoltaiczny+charakterystyka+pr%25C4%2585dowo+napi%25C4%2599ciowa.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;/a&gt;Czytelnik bloga zadał mi ostatnio ciekawe pytanie, na które odpowiedź może zainteresować szersze grono fascynatów fotowoltaiki. Pytanie dotyczyło mocy maksymalnej uzyskiwanej z baterii słonecznej w systemie 12V. Czytelnika zastanawiało, dlaczego nawet w pełni słoneczny dzień panel fotowoltaiczny o mocy 200[W] w systemie z akumulatorem 12 V nie osiągał nawet połowy mocy podawanej przez producenta? &lt;br /&gt;Aby odpowiedzieć na to pytanie należy spojrzeć na charakterystykę prądowo napięciową baterii słonecznej. &lt;/div&gt;&lt;br /&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-ROVLg9_xsYo/TxMZ86w-3fI/AAAAAAAAAqI/0c_YkUZw61U/s1600/modul+fotowoltaiczny+charakterystyka+pr%25C4%2585dowo+napi%25C4%2599ciowa.png" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="267" src="http://4.bp.blogspot.com/-ROVLg9_xsYo/TxMZ86w-3fI/AAAAAAAAAqI/0c_YkUZw61U/s400/modul+fotowoltaiczny+charakterystyka+pr%25C4%2585dowo+napi%25C4%2599ciowa.png" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Panel fotowoltaiczny - charakterystyka prądowo napięciowa z zaznaczonymi punktami pracy&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;Na osi poziomej many napięcie w woltach na osi pionowej natężenie prądu w amperach. Mnożąc napięcie razy natężenie uzyskujemy moc baterii słonecznej, która zależy nie tylko od warunków słonecznych, lecz także od sposobu obciążenia. Moc panelu fotowoltaicznego znajdująca się na tabliczce znamionowej podawana jest przez producenta w punkcie mocy maksymalnej, czyli w miejscu, w którym iloczyn napięcia i natężenia prądu (UxI) jest największy. Stąd też na module fotowoltaicznym możemy znaleźć oznaczenia VMPP (Voltage at Maximum) napięcie w punkcie mocy maksymalnej oraz IMPP (Current at Maximum Power) natężenie prądu w punkcie mocy maksymalnej. Kupując panel fotowoltaiczny, którego VMPP napięcie w punkcie mocy maksymalnej wynosi np. 30V i podłączymy go do systemu 24V, w którym akumulatory ładowanie są napięciem ok. 26V przesuwamy się w lewo na charakterystyce prądowo napięciowej a nasz iloraz UxI jest niższy od maksymalnego (czerwona kropka). Jeszcze większe straty będzie miał system 12V w przypadku, którego iloraz UxI będzie ponad dwukrotnie mniejszy od optymalnego. &lt;/div&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-4Dvu7ZXmSZc/TxMZ8A0Rz4I/AAAAAAAAAqA/QnJsg_4WQNQ/s1600/charakterystyka+pr%25C4%2585dowa+napi%25C4%2599ciowa+mofu%25C5%2582u+fotowoltaicznego++suntech.png" imageanchor="1" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="265" src="http://4.bp.blogspot.com/-4Dvu7ZXmSZc/TxMZ8A0Rz4I/AAAAAAAAAqA/QnJsg_4WQNQ/s400/charakterystyka+pr%25C4%2585dowa+napi%25C4%2599ciowa+mofu%25C5%2582u+fotowoltaicznego++suntech.png" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Panel fotowoltaiczny - charakterystyka prądowo napięciowa oraz krzywa mocy &lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Powyższy rysunek charakterystyki prądowo napięciowej wraz z linią mocy modułu fotowoltaicznego wyraźnie pokazuje, że każde znaczące (ponad 1-3V) odejście od napięcia w punkcie mocy maksymalnej zarówno w lewo jak i prawo powoduje znaczny spadek mocy maksymalnej baterii słonecznej. &lt;/div&gt;&lt;br /&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/-xV5tunW-xGE/TxMZ-TgN6aI/AAAAAAAAAqQ/9mXFHKjbNFs/s1600/charakterystyka+pr%25C4%2585dowa+napi%25C4%2599ciowa+modu%25C5%2582u+fotowoltaicznego.png" imageanchor="1" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="233" src="http://3.bp.blogspot.com/-xV5tunW-xGE/TxMZ-TgN6aI/AAAAAAAAAqQ/9mXFHKjbNFs/s400/charakterystyka+pr%25C4%2585dowa+napi%25C4%2599ciowa+modu%25C5%2582u+fotowoltaicznego.png" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Panel fotowoltaiczny - charakterystyka prądowo napięciowa CIGS&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;Cienkowarstwowe baterie słoneczne np. CIGS CdTe czy amorficzne zazwyczaj posiadają bardzo wysokie napięcia w punkcie mocy maksymalnej z tego też powodu w systemach 12 i 24V będą odznaczać się największymi stratami. &lt;/div&gt;&lt;br /&gt;&lt;b&gt;Rozwiązanie problemu &lt;/b&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;Najprostszym rozwiązaniem problemu jest zastosowanie regulatora ładowania wykorzystującego technikę MPPT (Maksimum Power Point Tracking). Tego typu regulator wyposażony jest w przetwornicę DC/DC oraz algorytm śledzenia punktu maksymalnej mocy. W efekcie niezależnie od napięcia ładowania regulator zapewnia odpowiednie dopasowanie energetyczne modułu fotowoltaicznego wymuszając pracę baterii słonecznej z optymalnym napięciem i natężeniem prądu oraz zamieniając go na odpowiednie napięcie ładowania.  Zastosowanie regulatora MPPT jest proste i zapewnia wysoką wydajność niestety regulatory tego typu są drogie i zasadność ich wykorzystania pojawia się w przypadku większych instalacji ponad 1 - 2 kW. &lt;/div&gt;&lt;div style="text-align: justify;"&gt;W przypadku wyspowych mikroinstalacji fotowoltaicznych rozwiązaniem jest dopasowanie napięcia panelu fotowoltaicznego do napięcia systemu. Należy pamiętać, że VMPP, czyli napięcie w punkcie mocy maksymalnej zmienia się w niewielkim zakresie w szerokim spektrum warunków słonecznych (znacząco zmienia się natężenie prądu). Dobierając panel fotowoltaiczny o napięciu VMPP nieznacznie wyższym od napięcia systemu sprawimy, że strata mocy będzie niewielka. &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;Moc maksymalna oraz stopień wykorzystania mocy maksymalnej dla wybranych baterii słonecznych w systemach 12 i 24V&lt;/div&gt;&lt;br /&gt;&lt;table _mce_new="1" border="1" style="border-collapse: collapse; border: 1px solid black; width: 440px;"&gt;    &lt;tbody&gt;&lt;tr&gt;            &lt;td colspan="5" style="text-align: left;"&gt;Panel fotowoltaiczny Q cell G2 235-245, Natężenie promieniowania słonecznego 1000W/m2&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;Napięcie [V]&lt;/td&gt;            &lt;td&gt;Natężenie [A]&lt;/td&gt;            &lt;td&gt;Moc &lt;br /&gt;Maksymalna&lt;br /&gt;[W]&lt;/td&gt;            &lt;td&gt;Stopień &lt;br /&gt;wykorzystania &lt;br /&gt;mocy maksymalnej&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;Punkt pracy optymalnej&lt;/td&gt;            &lt;td&gt;28,34&lt;/td&gt;            &lt;td&gt;&lt;table _mce_new="1" border="0"&gt;                    &lt;tbody&gt;&lt;tr&gt;                            &lt;td&gt;7,74&lt;/td&gt;                        &lt;/tr&gt;&lt;/tbody&gt;                &lt;/table&gt;&lt;/td&gt;            &lt;td&gt;219,4&lt;/td&gt;            &lt;td&gt;100%&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;Punkt pracy system 24 V&lt;/td&gt;            &lt;td&gt;26&lt;/td&gt;            &lt;td&gt;8&lt;/td&gt;            &lt;td&gt;208&lt;/td&gt;            &lt;td&gt;95%&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;Punkt pracy system 12 V&lt;/td&gt;            &lt;td&gt;13&lt;/td&gt;            &lt;td&gt;8,18&lt;/td&gt;            &lt;td&gt;106,3&lt;/td&gt;            &lt;td&gt;48%&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td colspan="5"&gt;&lt;br /&gt;Panel fotowoltaiczny Suntech 195. Natężenie promieniowania słonecznego 1000W/m2 &lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;Punkt pracy optymalnej&lt;/td&gt;            &lt;td&gt;36,4&lt;/td&gt;            &lt;td&gt;5,36&lt;/td&gt;            &lt;td&gt;195&lt;/td&gt;            &lt;td&gt;100%&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;Punkt pracy system 24 V&lt;/td&gt;            &lt;td&gt;26&lt;/td&gt;            &lt;td&gt;5,5&lt;/td&gt;            &lt;td&gt;143&lt;/td&gt;            &lt;td&gt;73%&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;Punkt pracy system 12 V&lt;/td&gt;            &lt;td&gt;13&lt;/td&gt;            &lt;td&gt;5,6&lt;/td&gt;            &lt;td&gt;72,8&lt;/td&gt;            &lt;td&gt;37%&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td colspan="5"&gt;Panel fotowoltaiczny cienkowarstwowy CIGS firmy Qcell UF 75. Natężenie promieniowania słonecznego 1000W/m2&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;Punkt pracy optymalnej&lt;/td&gt;            &lt;td&gt;53&lt;/td&gt;            &lt;td&gt;1,4&lt;/td&gt;            &lt;td&gt;74&lt;/td&gt;            &lt;td&gt;100%&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;Punkt pracy system 24 V&lt;/td&gt;            &lt;td&gt;26&lt;/td&gt;            &lt;td&gt;1,7&lt;/td&gt;            &lt;td&gt;44,2&lt;/td&gt;            &lt;td&gt;60%&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;&lt;table _mce_new="1" border="0"&gt;                    &lt;tbody&gt;&lt;tr&gt;                            &lt;td&gt;Punkt pracy system 12 V&lt;/td&gt;                        &lt;/tr&gt;&lt;/tbody&gt;                &lt;/table&gt;&lt;/td&gt;            &lt;td&gt;13&lt;/td&gt;            &lt;td&gt;1,7&lt;/td&gt;            &lt;td&gt;22,1&lt;/td&gt;            &lt;td&gt;30%&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;            &lt;td&gt;&lt;/td&gt;            &lt;td&gt;Napięcie [V]&lt;/td&gt;            &lt;td&gt;Natężenie [A]&lt;/td&gt;            &lt;td&gt;Moc &lt;br /&gt;Maksymalna&lt;br /&gt;[W]&lt;/td&gt;            &lt;td&gt;Stopień wykorzystania mocy&lt;/td&gt;        &lt;/tr&gt;&lt;tr&gt;                    &lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;Dobierając odpowiednie moduły fotowoltaiczne i napięcie systemu można uzyskać wysoki współczynnik wykorzystania mocy rzędu 95-97%. Spośród dostępnych paneli fotowoltaicznych znacznie łatwiej dopasować VMPP (Napięcie w punkcie mocy maksymalnej) do systemu 24V niż do 12V. W przypadku niskonapięciowych systemów prądu stałego najgorzej spisują się panele cienkowarstwowe, które często pracują na napięciach w punkcie mocy maksymalnej powyżej 50V dlatego w systemach 12/24V bez regulatora MPPT charakteryzują się bardzo wysokimi stratami.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: center;"&gt;REKLAMA &lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://sklep.globenergia.pl/pl/sklep/produkt/fotowoltaika-zestaw-artykulow-pdf"&gt;&lt;img border="0" src="http://sklep.globenergia.pl/kody/solaris/fotowoltaika.png" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;/div&gt;&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-3770949687061110475?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/3770949687061110475/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=3770949687061110475&amp;isPopup=true' title='Komentarze (1)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/3770949687061110475'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/3770949687061110475'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2012/01/panel-fotowoltaiczny-punkt-mocy.html' title='Panel fotowoltaiczny - punkt mocy maksymalnej i rzeczywista moc?'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-ROVLg9_xsYo/TxMZ86w-3fI/AAAAAAAAAqI/0c_YkUZw61U/s72-c/modul+fotowoltaiczny+charakterystyka+pr%25C4%2585dowo+napi%25C4%2599ciowa.png' height='72' width='72'/><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-7245069365211889452</id><published>2012-01-09T11:28:00.000-08:00</published><updated>2012-01-09T11:32:17.426-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Polska niewiedza'/><category scheme='http://www.blogger.com/atom/ns#' term='Opinie'/><title type='text'>Akcyza na węgiel powinna być wyższa i powszechna.</title><content type='html'>&lt;br /&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;W nowym roku wiele zamieszania wprowadziła akcyza na węgiel i nie ulega wątpliwości, że przepisy, które ją regulują są bublem prawnym nie oznacza to jednak, że obłożenie podatkiem akcyzowym węgla nie jest zasadne! &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;Dlaczego od węgla powinna być płacona akcyza? &lt;br /&gt;&lt;br /&gt;W mojej ocenie w przypadku węgla podatek akcyzowy powinien pełnić rolę opłaty ekologicznej, która rekompensuje społeczeństwu zanieczyszczenie środowiska a dokładnie powietrza, jakie powstaje w wyniku spalania węgla. O prawie do czystego powietrza pisałem wcześniej. W cywilizowanym społeczeństwie, za jakie się uznajemy oczywiste i powszechnie akceptowane jest odpłatne składowanie śmieci, oczyszczanie ścieków, recykling niebezpiecznych przedmiotów. W takim układzie także emisja zanieczyszczeń do atmosfery powstała w wyniku spalania paliw kopalnych powinna być ograniczona lub rekompensowana odpłatnością, która przeznaczana byłaby na walkę ze skutkami powstałych szkód. &lt;br /&gt;&lt;br /&gt;Kogo powinna dotyczyć akcyza? &lt;br /&gt;&lt;br /&gt;Z uwagi na prostotę podatku akcyzowego powinien on dotyczyć możliwie wszystkich w jednakowej wysokości. W mojej ocenie kuriozalne jest zwolnienie z akcyzy na węgiel bardzo szerokiego spektrum odbiorców między innymi gospodarstw domowych, które w największym stopniu przyczyniają się to niskiej emisji, która stanowi powszechny i duży ekologiczny problem praktycznie w każdym nieście w Polsce.  Preferencyjna stawka podatku akcyzowego w przypadku węgla mogłaby być stosowana dla dużych elektrowni i ciepłowni, które w sposób znaczący ograniczyły swoją emisję stosując np. filtry i bardzo efektywny sposób spalania. &lt;br /&gt;&lt;br /&gt;Ile powinna wynosić stawka akcyzy? &lt;br /&gt;&lt;br /&gt;Stawka podatku akcyzowego powinna być ustalona na podstawie emisji zanieczyszczeń przeliczonych na wartość pieniężną. Podatek naliczony w ramach akcyzy powinien rekompensować społeczne i środowiskowe straty emisji zanieczyszczeń do atmosfery. Takie obliczenia powinny być dostosowane do warunków polskich jednak nawet pobieżne obliczenia w oparciu o metodę ExternE wskazują, że wartość opłaty powinna być znacznie wyższa niż obecne stawki akcyzy. Zakładając, że tona węgla stanowi energetyczną równowartość 7 000 kWh a kocioł posiada sprawność 75% w wyniku spalenia do atmosfery zostanie wyemitowane 2720 kg CO2, 19 kg S02, 4,7 kg NOx oraz 2,4 kg pyłów. &lt;/div&gt;&lt;div class="MsoNormal"&gt;&lt;br /&gt;&lt;/div&gt;&lt;table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: medium none; margin-left: 2.85pt; width: 432px;"&gt; &lt;tbody&gt;&lt;tr style="height: 14.25pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;"&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;Zanieczy-&lt;/span&gt;&lt;br /&gt;&lt;span style="color: black; font-size: 10pt;"&gt;szczenie&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;Wartość&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;Jednostka&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;Koszt&lt;/span&gt;&lt;br /&gt;&lt;span style="color: black; font-size: 10pt;"&gt;społeczne i&lt;/span&gt;&lt;br /&gt;&lt;span style="color: black; font-size: 10pt;"&gt;środowiskowe&lt;/span&gt;&lt;br /&gt;&lt;span style="color: black; font-size: 10pt;"&gt;wg  ExternE&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;Jednostka&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;Wartość&lt;/span&gt;&lt;br /&gt;&lt;span style="color: black; font-size: 10pt;"&gt;kosztów&lt;/span&gt;&lt;br /&gt;&lt;span style="color: black; font-size: 10pt;"&gt;społecznych i&lt;/span&gt;&lt;br /&gt;&lt;span style="color: black; font-size: 10pt;"&gt;środowiskowych &lt;/span&gt;&lt;/div&gt;&lt;/td&gt; &lt;/tr&gt;&lt;tr style="height: 14.25pt; mso-yfti-irow: 1;"&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;CO2&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;2719&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;kg/tona węgla&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;0,08&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;zł/kg&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;217,52&lt;/span&gt;&lt;/div&gt;&lt;/td&gt; &lt;/tr&gt;&lt;tr style="height: 14.25pt; mso-yfti-irow: 2;"&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;SO2&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;18,87&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;kg/tona węgla&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;18,056&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;zł/kg&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;340,7709&lt;/span&gt;&lt;/div&gt;&lt;/td&gt; &lt;/tr&gt;&lt;tr style="height: 14.25pt; mso-yfti-irow: 3;"&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;Nox&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;4,76&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;kg/tona węgla&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;8,34&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;zł/kg&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;39,70674&lt;/span&gt;&lt;/div&gt;&lt;/td&gt; &lt;/tr&gt;&lt;tr style="height: 14.25pt; mso-yfti-irow: 4;"&gt;  &lt;td nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;pyly&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;2,4&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;kg/tona węgla&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;42,188&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;zł/kg&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;100,4074&lt;/span&gt;&lt;/div&gt;&lt;/td&gt; &lt;/tr&gt;&lt;tr style="height: 14.25pt; mso-yfti-irow: 5; mso-yfti-lastrow: yes;"&gt;  &lt;td colspan="5" nowrap="nowrap" style="border: 1pt solid windowtext; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 270pt;" valign="bottom" width="360"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;Suma kosztów &lt;/span&gt;&lt;/div&gt;&lt;/td&gt;  &lt;td nowrap="nowrap" style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 14.25pt; padding: 0cm 3.5pt; text-align: left; width: 54pt;" valign="bottom" width="72"&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: 10pt;"&gt;698,4051&lt;/span&gt;&lt;/div&gt;&lt;/td&gt; &lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Korzystając z uproszczonej metodologii ExternE suma kosztów społecznych i środowiskowych spalenia tony węgla to prawie 700 zł. które ponosi społeczeństwo rekompensując i naprawiając powstałe szkody w środowisku. &lt;br /&gt;&lt;br /&gt;Ktoś może zapytać jakież to szkody może wywołać jedna tona węgla, że jest to wyceniane na tak dużą kwotę? W przypadku zanieczyszczeń atmosfery, choć mówi się o kosztach społecznych i środowiskowych głównie chodzi o olbrzymie koszty medyczne, jakie powoduje zanieczyszczone powietrze. Są to oczywiście choroby dróg oddechowych, alergia, lecz także poważniejsze schorzenia jak nowotwory i choroby krążenia. &lt;a href="http://pl.wikipedia.org/wiki/Smog"&gt;Największe żniwa w historii smog powstały ze spalania węgla zebrał w 1956 roku w Londynie&lt;/a&gt; gdzie doprowadził do bezpośredniej śmierci 12 000 osób i choroby dziesiątek tysięcy osób. Wydarzenia te odbiły trwałe piętno w brytyjskim społeczeństwie i obecnie na wyspach brytyjskich nie do pomyślenia jest spalanie węgla w miastach. &lt;br /&gt;&lt;br /&gt;Gdzie powinny iść pieniądze z akcyzy na węgiel? &lt;br /&gt;&lt;br /&gt;Środki z akcyzy powinny być kierowane na dwa cele pierwszy to finansowanie skutków a z uwagi, że głównymi skutkami są problemy zdrowotne społeczeństwa akcyza powinna zasilić NFZ czy instytucję spełniające ten cel. Część środków powinna być także przeznaczana na zmianę systemów grzewczych i redukcję emisji. W tym celu część akcyzy powinien otrzymywać NFOŚiGW, który z otrzymanych środków realizowałby program ograniczenia niskiej emisji wspierając niskoemisyjne systemy grzewcze.&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-7245069365211889452?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/7245069365211889452/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=7245069365211889452&amp;isPopup=true' title='Komentarze (12)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/7245069365211889452'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/7245069365211889452'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2012/01/akcyza-na-wegiel-powinna-byc-wyzsza-i.html' title='Akcyza na węgiel powinna być wyższa i powszechna.'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><thr:total>12</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-3759643312060192210</id><published>2012-01-03T11:45:00.000-08:00</published><updated>2012-01-03T11:45:20.021-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='wykorzystanie en Słońca'/><title type='text'>Nasłonecznienie w zimie</title><content type='html'>&lt;div style="text-align: justify;"&gt;Wiele osób interesujących się energetyką słoneczną zapewne zadaje sobie to pytanie. Czy można w zimie efektywnie pozyskiwać energię słoneczną za pomocą baterii słonecznych czy kolektorów? Patrząc na dane meteorologiczne ilość energii słonecznej w zimie jest bardzo mała a natężenie promieniowania słonecznego rzadko przekracza 300 W/m2 i to w słoneczny dzień. Należy jednak zaznaczyć, że pomiary te dotyczą powierzchni horyzontalnej. Ilość energii, jaka dociera do ziemi jest stała jednak w zależności od kąta padania promieni słonecznych ta sama ilość energii pada na większy bądź mniejszy obszar. Największe nasłonecznienie będzie występować, gdy promienie słoneczne będą padać pod kątem prostym do powierzchni ziemi. Im kąt padania będzie większy tym nasłonecznienie w przeliczeniu na powierzchnię horyzontalną będzie mniejsze.   &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;table cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: left;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-sU9ctLLaCqY/TwNXPcZ3YnI/AAAAAAAAApk/jokSGuldfRg/s1600/zale%25C5%25BCnosc+nas%25C5%2582onecznienie+od+kata+padania.jpg" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="238" src="http://4.bp.blogspot.com/-sU9ctLLaCqY/TwNXPcZ3YnI/AAAAAAAAApk/jokSGuldfRg/s400/zale%25C5%25BCnosc+nas%25C5%2582onecznienie+od+kata+padania.jpg" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Zależność gęstości promieniowania słonecznego od kąta padania promieni słonecznych &lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;Z uwagi że w polskiej szerokości geograficznej słońce w zimie znajduje się bardzo nisko nad horyzontem. Nawet w  słoneczny dzień natężenie promieniowania słonecznego a co za tym idzie nasłonecznienie na powierzchnię horyzontalną jest niskie. &lt;br /&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-sy9zgzY3aos/TwNXOiz8rhI/AAAAAAAAApg/prVjRRZTCFw/s1600/naslonecznienie_zima_horyzont.jpg" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="300" src="http://4.bp.blogspot.com/-sy9zgzY3aos/TwNXOiz8rhI/AAAAAAAAApg/prVjRRZTCFw/s400/naslonecznienie_zima_horyzont.jpg" width="400" /&gt; &lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;&amp;nbsp;Pomiar nasłonecznienia w zimie (23 grudnia) na powierzchnię horyzontalną w słoneczny bezchmurny dzień wynik ok 314 W/m2&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;Zwiększając kąt płaszczyzny na którą padają promienie słoneczne w kierunku południowym znacząco zwiększamy gęstość promieniowania słonecznego i nasłonecznienie. &lt;br /&gt;&lt;br /&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/-uudSo0wrhLo/TwNXTcsN3sI/AAAAAAAAAp4/jyOxfvLZRfA/s1600/naslonecznienie_zima_30-45.jpg" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="300" src="http://3.bp.blogspot.com/-uudSo0wrhLo/TwNXTcsN3sI/AAAAAAAAAp4/jyOxfvLZRfA/s400/naslonecznienie_zima_30-45.jpg" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;&amp;nbsp;Pomiar nasłonecznienia w zimie&amp;nbsp; (23 grudnia) na powierzchnię pochyloną pod kątem 30-45 stopni wynik ok 579 W/m2&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: center;"&gt;&lt;/div&gt;&lt;br /&gt;Optymalnym kątem pochylenia płaszczyzny w zimie jest kąt zbliżony do 90 stopni gdyż w takim przypadku promienie słoneczne padają na płaszczyznę pod kątem najbardziej zbliżonym do kąta prostego a dodatkowo do płaszczyzny dociera sporo promieniowania odbitego. &lt;br /&gt;&lt;br /&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-Dwd1y1P-aT4/TwNXRQYOItI/AAAAAAAAApw/Sd_ui7fPGoU/s1600/naslonecznienie_zima_90.jpg" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="300" src="http://4.bp.blogspot.com/-Dwd1y1P-aT4/TwNXRQYOItI/AAAAAAAAApw/Sd_ui7fPGoU/s400/naslonecznienie_zima_90.jpg" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;&amp;nbsp;Pomiar nasłonecznienia w zimie  (23 grudnia) na powierzchnię pochyloną pod kątem 90 stopni wynik ok 873 W/m2&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;Jak pokazały pomiary przy natężeniu promieniowania słonecznego rzędu 300 W/m2 na powierzchnię horyzontalną pochylając czujnik pod kątem prostym gęstość promieniowania wzrosła do 870 W/m2, czyli do wartości typowej dla polskiego lata. Największa uzyskana wartość natężenia promieniowania słonecznego na przełomie grudnia i stycznia przekraczała 950 W/m2 &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;Choć liczba słonecznych dni w zimie nie jest duża a dni są krótkie możliwe jest jednak efektywne pozyskiwanie energii słonecznej warunkiem jest odpowiednie ustawienie kolektorów czy baterii słonecznych. &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-3759643312060192210?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/3759643312060192210/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=3759643312060192210&amp;isPopup=true' title='Komentarze (6)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/3759643312060192210'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/3759643312060192210'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2012/01/nasonecznienie-w-zimie.html' title='Nasłonecznienie w zimie'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-sU9ctLLaCqY/TwNXPcZ3YnI/AAAAAAAAApk/jokSGuldfRg/s72-c/zale%25C5%25BCnosc+nas%25C5%2582onecznienie+od+kata+padania.jpg' height='72' width='72'/><thr:total>6</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-3360109714851875959</id><published>2011-12-28T11:03:00.000-08:00</published><updated>2011-12-29T03:32:31.401-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='polityka i OZE'/><category scheme='http://www.blogger.com/atom/ns#' term='efektywność energetyczna'/><title type='text'>Sposób na oszczędność ciepła.</title><content type='html'>&lt;div style="text-align: justify;"&gt;Świąteczne wyjazdy utwierdziły moje przypuszczenia na temat marnotrawstwa ciepła w Polsce i przyczynach tego stanu rzeczy. Odwiedzając kilka różnych domów i mieszkań w czasie 2 dni świąt wyraźnie daje się zauważyć pewną prawidłowość. W domach wolnostojących panuje niższa temperatura w pomieszczeniach niż w blokach. Natomiast w blokach gdzie są ciepłomierze, lub podzielniki ciepła panuje niższa temperatura niż w blokach gdzie niema opomiarowania. W mieszkaniach gdzie nie płaci się za realne zużycie ciepła wysoką, zazwyczaj temperaturę reguluje się szerokością otwartości okien. Potwierdza się nasza narodowa post komunistyczna mentalność, że nie należy oszczędzać dobra, za które bezpośrednio nie płacimy. Analogiczna sytuacja dotyczy śmieci segregacja znacznie lepiej wygląda tam gdzie realnie pozwala obniżyć koszty wywozu śmieci. Na osiedlach gdzie za wywóz nieczystości płaci się ryczałtowo śmieci segregują nieliczni. Niestety zmiana mentalności to proces wymagający zmiany pokoleniowej, dlatego należałoby się zastanowić nad zmianami systemowymi, które przyśpieszą ten proces i zmobilizują ludzi do oszczędzania energii. &lt;br /&gt;&lt;br /&gt;Co zrobić, aby skłonić ludzi do oszczędzania ciepła? &lt;br /&gt;&lt;br /&gt;Kluczem do mobilizacji osób do oszczędzania ciepła jest powszechne &lt;b&gt;wprowadzenie odpłatności za realnie wykorzystane ciepło realizowane w miesięcznych odstępach&lt;/b&gt;. Pierwszy punkt jest jasny jednak w wielu spółdzielniach kompletnie źle wdrażany. Choć powszechne stają się podzielniki ciepła, które tylko częściowo rozwiązują problem zwłaszcza, że często sposób rozliczania tego ciepła jest rodem z głębokiego socjalizmu, który premiuje tych, którzy zużywają więcej. W wyniku stosowania wielu przeliczników i wskaźników przy stosowaniu podzielników ciepła w praktyce nie płacimy za realne zużycie ciepła. Często mieszkania narożne są premiowane z uwagi na ich straty ciepła, co w dobie mieszkań własnościowych jest zupełnym nieporozumieniem. Cała idea certyfikacji energetycznej, które notabene została w Polsce zupełnie zniszczona miała na celu dać kupującemu czy wynajmującemu informację, który lokal zużywa ile energii. Wybierając mieszkanie w środku bloku mogę kierować się jego lepszym energetycznie usytuowaniem i cała idea się wali, jeżeli słabe energetycznie usytuowanie mieszkania rekompensowane jest jakimś współczynnikiem. D&lt;b&gt;latego też kluczem do oszczędności jest montaż liczników a nie podzielników ciepła.&lt;/b&gt; Druga kwestia dotyczy sposobu rozliczania odpłatności za ciepło. Posiadając ogrzewanie gazowe mroźną zimę szybko czujemy w portfelu gdyż widzimy ją w kolejnych rachunkach za gaz. Wizja wysokiego rachunku, który przyjdzie za miesiąc szybko studzi zapał do przegrzewania mieszkania czy domu. W blokach ogrzewanych przez sieć ciepłowniczą mroźną zimę widać najwcześniej w lecie a z uwagi na zaliczkowe płatności za ciepło schowane dodatkowo w czynszu potencjalne oszczędności bądź dopłaty są słabo odczuwalne, co nie skłania mieszkańców do zmiany zachowań. &lt;b&gt;Z tego względu ważne w przekonaniu mieszkańców do oszczędzania ciepła są miesięczne cykle płatności oparte o rzeczywiste zużycie ciepła. &lt;/b&gt;&lt;br /&gt;Co stoi na przeszkodzie? &lt;br /&gt;&lt;br /&gt;W mojej ocenie największą przeszkodą jest mentalność ludzka i monopole ciepłownicze. Wielu mieszkańców nie będzie chciało płacić za realne zużyte ciepło gdyż wolą żerować na ogóle mieszkańców. Na licznikach ciepła zarobią ci, którzy mają poprawne nawyki i wcale nie oznacza to mieszkania w zimnie, lecz kontrolowania odpowiedniej temperatury. Przykręcania ogrzewania podczas wietrzenia, intensywnego gotowania w kuchni czy na noc. Wielu osobom nie będzie chciało się tego robić i podświadomie czują, że zapłacą więcej, więc będą oprotestowywać taką zmianę. Dodatkowo wiele mieszkań jest remontowanych na własną rękę przez właścicieli. Wymieniane są okna na nowe o znacznie lepszych parametrach cieplnych. Mieszkańcy, którzy posiadają stare drewniane okna automatycznie zużywają więcej ciepła z tego też względu nie będą chcieć zmian. Zmian także nie będą chciały zakłady ciepłownicze, często powiązane niejasnymi zależnościami ze spółdzielniami mieszkaniowymi zwłaszcza w mniejszych miastach, dla których zmniejszone zużycie ciepła jest zmniejszeniem zysków. &lt;br /&gt;&lt;br /&gt;Rola państwa. &lt;br /&gt;&lt;br /&gt;Polska będąca w strukturach UE ma obowiązek poprawy efektowności energetycznej a olbrzymie blokowiska są potencjalnym miejscem dużych oszczędności energetycznych. Z tego też powodu państwu powinno zależeć na stymulowaniu odpowiednich zmian. Rozwiązanie, o którym dziś piszę, czyli &lt;b&gt;popularyzacja odpłatności za realnie wykorzystane ciepło realizowane w miesięcznych odstępach&lt;/b&gt; nie wiązałaby się z dużymi nakładami finansowymi. Rola państwa a dokładnie państwowych agencji potrzebna byłaby w dwóch obszarach. &lt;br /&gt;&lt;br /&gt;- Ustawowe wprowadzenie powszechnej możliwości rozliczania się za realnie zużyte ciepło analogicznie jak ma to miejsce w przypadku gazu czy energii elektrycznej. Rozwiązanie to szczególnie nie spodoba się monopolom ciepłowniczym. &lt;br /&gt;&lt;br /&gt;- Wprowadzenie we wszystkich programach termo modernizacyjnych obowiązku instalacji ciepłomierzy, jako warunku koniecznego otrzymania pomocy publicznej. &lt;br /&gt;&lt;br /&gt;Działania w tych dwóch obszarach wystarczyłyby do stymulowania odpowiednich zmian. &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-3360109714851875959?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/3360109714851875959/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=3360109714851875959&amp;isPopup=true' title='Komentarze (10)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/3360109714851875959'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/3360109714851875959'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2011/12/sposob-na-oszczednosc-ciepa.html' title='Sposób na oszczędność ciepła.'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><thr:total>10</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-2220286088583282004</id><published>2011-12-23T01:58:00.000-08:00</published><updated>2011-12-23T01:58:51.849-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='wykorzystanie en Słońca'/><category scheme='http://www.blogger.com/atom/ns#' term='Kolektory słoneczne'/><title type='text'>Wspomaganie ogrzewania kolektorami słonecznymi.</title><content type='html'>&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;a href="http://3.bp.blogspot.com/-IL_Vp_bJZA8/TvRQhOV9RMI/AAAAAAAAApU/wxH6uE5TPnE/s1600/charakterysyka-kolektora.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;/a&gt;Wiele osób pyta mnie czy możliwe jest wspomaganie centralnego ogrzewania kolektorami słonecznymi i czy jest ono opłacalne? Na tak postawione pytanie można szybko odpowiedzieć, że oczywiście jest możliwe wykorzystanie kolektorów słonecznych do wspomagania ogrzewania jednak takie działanie niema podstaw ekonomicznych. &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt; &lt;b&gt;Opłacalność ekonomiczna &lt;/b&gt;&lt;br /&gt;&lt;br /&gt;Wykorzystanie kolektorów słonecznych do wspomagania centralnego ogrzewania niema obecnie podstaw ekonomicznych. Porównując koszty pozyskanej energii słonecznej z uwzględnieniem kosztów instalacji, serwisu, będzie ona znacznie wyższa niż w przypadku energii pozyskiwanej z powszechnie stosowanych źródeł jak np. kocioł gazowy. Dlatego też nie jest to rozwiązanie dedykowane dla osób szukających oszczędności raczej dla pasjonatów i entuzjastów, którzy wysoko wyceniają sobie uzyskany efekt ekologiczny. &lt;br /&gt;&lt;br /&gt;&lt;b&gt;Ustawienie kolektorów &lt;/b&gt;&lt;br /&gt;&lt;br /&gt;Problem wspomagania ogrzewania kolektorami słonecznymi wynika z braku korelacji między zapotrzebowaniem na moc grzewczą a nasłonecznieniem &lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-PeNjybuuGnY/TvRPGhimSKI/AAAAAAAAApI/YnnJbVGQxTo/s1600/porownanie-zasoboe-energii-i-zapotrzebowania.png" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="153" src="http://2.bp.blogspot.com/-PeNjybuuGnY/TvRPGhimSKI/AAAAAAAAApI/YnnJbVGQxTo/s400/porownanie-zasoboe-energii-i-zapotrzebowania.png" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;W raz z rozpoczęciem sezonu grzewczego rośnie zapotrzebowanie na energię i jednocześnie spada nasłonecznienie. Z tego też powodu decydując się na wykorzystanie kolektorów słonecznych do ogrzewania należy przy ich ustawieniu dążyć do zwiększenia ilości energii, jaka do nich dociera w zimie i minimalizować w okresie lata. Założenia te najlepiej spełnia pionowe ustawienie kolektorów. &lt;br /&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-swC2ONhRvAU/TcrciSU_sLI/AAAAAAAAATU/GSPpUCmCRUs/s400/naslonecznienie+90S.jpg" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="281" src="http://1.bp.blogspot.com/-swC2ONhRvAU/TcrciSU_sLI/AAAAAAAAATU/GSPpUCmCRUs/s400/naslonecznienie+90S.jpg" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Nasłonecznienie dla Krakowa przy pochyleniu kolektorów 90stopni&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;Przy pochyleniu kolektorów pod kątem prostym do powierzchni horyzontalnej następuje 50-60% zwiększenie nasłonecznienia na powierzchnię kolektora w zimie, czyli w okresie o największym zapotrzebowaniu na energię grzewczą. &lt;br /&gt;&lt;br /&gt;&lt;b&gt;Problem z przegrzewem &lt;/b&gt;&lt;br /&gt;&lt;br /&gt;Przy wykorzystaniu kolektorów słonecznych do ogrzewania należy rozwiązać problem zagospodarowania nadmiaru energii w okresie lata. Część problemu rozwiązuje pochylenie pod kątem prostym gdyż ogranicza ono nasłonecznienie na kolektory w lecie o ok. 50% w stosunku do powierzchni horyzontalnej. Jednak w przypadku słonecznego lata instalacja z pewnością będzie produkować więcej energii niż wynosi zapotrzebowania na energię do ogrzewania CWU. Nadmiar energii można zagospodarować np. do ogrzewania basenu, regeneracji dolnego źródła pompy ciepła, zasilania absorpcyjnej pompy ciepła. Niestety w wielu przypadkach nie będzie istniała możliwość zagospodarowania większej ilości ciepła. Permanentny przegrzew instalacji w lecie odbiłby się na radykalnym skróceniu jej żywotności. Z tego też powodu, jeżeli niema możliwości zagospodarowania energii cieplnej z kolektorów należy instalację wyposażyć w system przesłaniający kolektory. Idealny byłby system automatyczny zasłaniający kolektory w przypadku osiągnięcia w zasobniku zadanej temperatury. Rozwiązania takie nie są jednak powszechnie oferowane przez producentów kolektorów. &lt;br /&gt;&lt;br /&gt;&lt;b&gt;Typ kolektorów &lt;/b&gt;&lt;br /&gt;&lt;br /&gt;Brak ekonomicznych podstaw wykorzystania kolektorów słonecznych do ogrzewania spowodowany jest między innymi koniecznością stosowania do tego celu drogich kolektorów próżniowych o wysokich parametrach cieplnych. &lt;br /&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/-IL_Vp_bJZA8/TvRQhOV9RMI/AAAAAAAAApU/wxH6uE5TPnE/s1600/charakterysyka-kolektora.png" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="295" src="http://3.bp.blogspot.com/-IL_Vp_bJZA8/TvRQhOV9RMI/AAAAAAAAApU/wxH6uE5TPnE/s400/charakterysyka-kolektora.png" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Porównanie charakterystyki kolektora płaskiego i próżniowego&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;Realizacja wspomagania ogrzewania przez kolektory słoneczne wiąże się z koniecznością ogrzewania wody do wysokiej temperatury. Aby energia z kolektorów mogła być wykorzystana na cele, CO kolektory muszą nagrzewać płyn solarny minimum do temperatury wyższej od temperatury zasilania systemu grzewczego. Jak można zauważyć na powyższym wykresie w raz ze zwiększaniem się różnicy temperatur miedzy otoczeniem a absorberem kolektora spada jego sprawność. Chcąc nagrzać wodę do wyższej temperatury sprawność instalacji będzie spadać. Spadek będzie tym większy im słabsza izolacja cieplna kolektora. Z tego też względu jak jest to przedstawione na powyższej grafice przy ogrzewaniu płynu do wyższych temperatur sprawność kolektora płaskiego będzie spadać znacznie szybciej niż próżniowego. W praktyce przy niskim zimowym natężeniu promieniowania słonecznego kolektory płaskie nie będą w stanie podgrzać wody do użytecznej temperatury lub będą to robić z bardzo niską efektywnością. Wspomaganie ogrzewania można realizować jedynie za pomocą kolektorów próżniowych i to wysokiej klasy o bardzo niskich współczynnikach strat ciepła i wysokiej sprawności optycznej. &lt;br /&gt;&lt;br /&gt;&lt;b&gt;Niskotemperaturowa instalacja CO. &lt;/b&gt;&lt;br /&gt;&lt;br /&gt;W przypadku wykorzystywania kolektorów słonecznych do wspomagania centralnego ogrzewania bezwzględnie należy zastosować system ogrzewania niskotemperaturowego. Wiąże się to z opisanym powyżej znaczącym spadkiem sprawności kolektorów wraz ze wzrostem temperatury, do której podgrzewają one ciecz. W przypadku tradycyjnej grzejnikowej instalacji CO realizacja wspomagania ogrzewania przez kolektory jest bezcelowa. &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-2220286088583282004?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/2220286088583282004/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=2220286088583282004&amp;isPopup=true' title='Komentarze (1)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/2220286088583282004'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/2220286088583282004'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2011/12/wspomaganie-ogrzewania-kolektorami.html' title='Wspomaganie ogrzewania kolektorami słonecznymi.'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-PeNjybuuGnY/TvRPGhimSKI/AAAAAAAAApI/YnnJbVGQxTo/s72-c/porownanie-zasoboe-energii-i-zapotrzebowania.png' height='72' width='72'/><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-2615935292710610579</id><published>2011-12-20T00:15:00.001-08:00</published><updated>2011-12-23T02:12:40.404-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='polityka i OZE'/><title type='text'>OZE w niemczech dominuje w produkcji elektryczności</title><content type='html'>&lt;div style="text-align: justify;"&gt;Jak donosi &lt;span class="short_text" id="result_box" lang="pl"&gt;&lt;span class="hps"&gt;Niemiecki Federalny Związek &lt;/span&gt;&lt;span class="hps"&gt;Energetyki&lt;/span&gt; &lt;span class="hps"&gt;i Gospodarki Wodnej &lt;/span&gt;&lt;/span&gt;(&lt;a href="http://www.bdew.de/" target="_blank"&gt;BDEW&lt;/a&gt;) w pierwszym półroczu 2011 roku dominującym źródłem produkcji energii elektrycznej były u naszych zachodnich sąsiadów odnawialne źródła energii. Ich udział w stosunku do roku 2011 wzrósł z 18.3 do 20.8%. Największy udział w "odnawialnym niemieckim energy mix" miała energetyka wiatrowa odpowiedzialna za 7.5% rocznej produkcji, drugie miejsce przypadło biomasie z udziałem 5.6% a trzecie fotowoltaice z udziałem 3.5% rocznej produkcji. Znamienne jest że w produkcji prądu fotowoltaika wyprzedziła w Niemczech energetykę wodną która spadła na miejsce czwarte z udziałem 3.3%. Pozostałe odnawialne źródła odpowiadają za 0.8% udziału w bilansie.&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Niemcy dają przykład że rozwój energetyki odnawialnej w skali makro może być także oparty o bardziej innowacyjne źródła i technologie jak np. energetyka wiatrowa i słoneczna a nie jak ma to miejsce w Polsce jedynie o biomasę i hydroelektrownie.&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Należy przypomnieć że Niemcy do roku 2022 planują zamknąć swoje wszystkie elektrownie atomowe a brakującą energię w dużej mierze uzupełnić z odnawialnych źródeł, które do tego czasu mają posiadać 35% udział w produkcji energii elektrycznej. Patrząc na rok roczne postępy Niemiec we wdrażaniu i rozwoju OZE uważam że jest to cel realny. Miejmy nadzieje że także polscy politycy zobaczą kiedyś w energetyce odnawialnej korzyść a nie jedynie koszt dla gospodarki . &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-2615935292710610579?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/2615935292710610579/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=2615935292710610579&amp;isPopup=true' title='Komentarze (3)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/2615935292710610579'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/2615935292710610579'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2011/12/oze-w-niemczech-dominuje-w-produkcji.html' title='OZE w niemczech dominuje w produkcji elektryczności'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><thr:total>3</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-2096804029457528967</id><published>2011-12-16T13:14:00.000-08:00</published><updated>2012-01-09T11:31:25.329-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Opinie'/><category scheme='http://www.blogger.com/atom/ns#' term='biomasa'/><title type='text'>Czy biomasę można nazwać odnawialnym i ekologicznym źródłem energii?</title><content type='html'>&lt;div style="text-align: justify;"&gt;W Polsce upatruje się w biomasie źródło taniej i ekologicznej energii? Jednak osobiście mam duże wątpliwości czy biomasę można uznać za źródło przyjaznej dla środowiska energii. Należałoby się również zastanowić czy energia z roślin pochodzi ze źródła odnawialnego. Jest to rozważanie dość filozoficzne, choć w mojej ocenie istotne. &lt;br /&gt;&lt;br /&gt;Biomasa odnawialne czy nie odnawialne źródło energii? &lt;br /&gt;&lt;br /&gt;Założenie, że biomasa jest odnawialnym źródłem energii jest w mojej ocenie błędne. Lokalne zasoby biomasy można w części lub całości odtworzyć jednak wymagają one ludzkiej interwencji. Dla przykładu rzepak potrzebny, do produkcji biodiesla nie urośnie na polu, jeżeli rolnik go nie zasadzi. Podobna sytuacja ma miejsce w przypadku biomasy leśnej. Mimo iż miejsce po wyciętym lesie kiedyś znów zajmą drzewa to jednak bez ingerencji ludzkiej proces ten będzie bardzo długi a rodzaj lasu z pewnością odmienny od pierwotnego. Z tych też powodów nazwałbym biomasę, co najwyżej odtwarzalnym źródłem energii. &lt;br /&gt;&lt;br /&gt;Biomasa mit czystego źródła energii. &lt;br /&gt;&lt;br /&gt;Biomasa często zestawiana jest z węglem i przedstawiana, jako czyste źródło energii. Z tą tezą zdecydowanie się nie zgadzam. W pewnych aspektach biomasa pozwala obniżyć emisję w stosunku do węgla w innych ją pogarsza w mojej ocenie efekt ekologiczny zbliżony jest do zera. Kotły opalane węglem i biomasą drzewną charakteryzują się zbliżonymi poziomami emisji CO, NOx, oraz pyłów. Na korzyść biomasy przemawia zerowa emisja SOx, lecz z kolei kocioł węglowy zazwyczaj ma niższą emisję węglowodorów aromatycznych. Z uwagi na częste zawilgocenie biomasy zazwyczaj charakteryzuje się ona zwiększoną emisją sadzy (&lt;a href="http://solaris18.blogspot.com/2009/11/ekologiczne-certyfikaty-ktore-malo.html" target="_blank"&gt;wpis&lt;/a&gt;).&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;img alt="" 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" /&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;span style="font-style: italic;"&gt;kocioł na węgiel &lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;img alt="" 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" /&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/_W5fo06B6_bs/Su95_lYuvEI/AAAAAAAAAtY/M1USBEP-50A/s1600-h/Image4.png"&gt;&lt;/a&gt;&lt;span style="font-style: italic;"&gt;kocioł na pelety&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;W mojej ocenie kuriozalny jest także argument z zerową emisją CO2 przez biomasę. Każde paliwo zawierające w swym składzie chemicznym węgiel podczas spalania jest źródłem emisji CO2. A dwutlenek węgla emitowany przez węgiel niczym nie różni się od tego biomasowego. Dodatkowo trudno rozgraniczać, który CO2 zaabsorbuje roślina podczas wzrostu. Pozostawienie terenu odłogiem i spalanie węgla daje podobny bilans emisji, co cykliczna uprawa biomasy na potrzeby biopaliwa (&lt;a href="http://solaris18.blogspot.com/2011/10/czy-biomasa-pozwala-rzeczywiscie.html" target="_blank"&gt;wpis&lt;/a&gt;). &lt;br /&gt;&lt;br /&gt;Dlaczego wspieramy rozwój biomasy na cele energetyczne? &lt;br /&gt;&lt;br /&gt;Jak zwykle w zestawieniu merytorycznych analiz, poglądów i opinii wygrywa doraźna potrzeba wypełnienia wskaźników i potrzeby polityczne. Rozwój biomasy i objęcie jej wsparciem, jako „odnawialnego” „ekologicznego” paliwa jest ukłonem w stronę zawodowej energetyki, które najbliżej do biomasy spośród wszystkich OZE. Wsparcie dla biomasy to także świetna okazja do transferu olbrzymich pieniędzy do rolnictwa, które w dużej mierze tą biomasę będzie wytwarzać. Na obecnej sytuacji najmniej skorzysta indywidualny odbiorca energii gdyż płaci za ekologiczną energię a otrzymuje jej podróbkę. &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-2096804029457528967?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/2096804029457528967/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=2096804029457528967&amp;isPopup=true' title='Komentarze (8)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/2096804029457528967'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/2096804029457528967'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2011/12/czy-biomase-mozna-nazwac-odnawialnym-i.html' title='Czy biomasę można nazwać odnawialnym i ekologicznym źródłem energii?'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><thr:total>8</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-2999494296984380305</id><published>2011-12-10T09:42:00.001-08:00</published><updated>2011-12-20T12:22:52.980-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='NAUKA'/><category scheme='http://www.blogger.com/atom/ns#' term='efektywność energetyczna'/><title type='text'>Energooszczędność świetlówek energooszczędnych.</title><content type='html'>&lt;br /&gt;&lt;div style="text-align: justify;"&gt;Świetlówki kompaktowe pozwalają znacznie zaoszczędzić energię przeznaczoną na oświetlenie. Może nie jest to reklamowane przez wielu producentów 80% w stosunku do żarówek żarnikowych, lecz z pewnością 60-70% czyli naprawdę sporo. &lt;br /&gt;&lt;br /&gt;Świetlówki nie mają dobrej prasy i z punktu widzenia ekologicznego i rzeczywiście nie są najbardziej przyjaznym dla środowiska urządzeniem dziś jednak skoncentruję się na aspekcie energetycznym świetlówek i obalę jeden powszechny mit na ich temat. &lt;br /&gt;&lt;br /&gt;&lt;i&gt;Panuje często powtarzana opinia, że świetlówek kompaktowych nie „opłaca” się instalować w miejscach gdzie oświetlamy często, lecz krótko gdyż tego typu źródła światła zużywają dużo energii podczas startu i przy krótkim czasie oświetlenia nie są oszczędne? &lt;/i&gt;&lt;br /&gt;&lt;br /&gt;Ten mit o dużym zużyciu energii jest bardzo powszechny, lecz nieuzasadniony.  Aby go obalić zmierzyłem przy pomocy dokładnego watomierza pobór mocy czynnej i biernej kilku świetlówek, jakie miałem w domu. Z uwagi, że świetlówki mam już od dłuższego czasu do testów trafiły zarówno urządzenia renomowanych producentów (na marginesie dające bardzo dobre światło) jak i urządzenia niskobudżetowe kupione w markecie. Wyniki testu w każdym przypadku były jednakowe. Żadna z testowanych świetlówek nie charakteryzowała się nadmiernym zapotrzebowaniem na moc podczas startu nawet w przy głębokim wychłodzeniu. W przypadku celowego wychładzania świetlówki charakterystyczny był pobór mocy mniejszej od nominalnej do momentu rozgrzania, co obrazuje poniższy wykres. &lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;/div&gt;&lt;table cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: 0px; margin-right: 0px; text-align: left;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-oOX-rhU5iT0/TuOcItPNGzI/AAAAAAAAAo4/nzlqqE6Enes/s1600/pobor-mocy-swietl%25C3%25B3wka-energooszczedna.png" imageanchor="1" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="256" src="http://1.bp.blogspot.com/-oOX-rhU5iT0/TuOcItPNGzI/AAAAAAAAAo4/nzlqqE6Enes/s640/pobor-mocy-swietl%25C3%25B3wka-energooszczedna.png" width="640" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Im świetlówka jest bardziej wychłodzona tym dłużej się nagrzewa świecąc słabiej i pobierając moc mniejszą od nominalnej. &lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;Mówiąc o energooszczędnych świetlówkach kompaktowych należy także wspomnieć o ich zużyciu mocy biernej. Świetlówka nie jest czystą reaktancją, dlatego oprócz poboru mocy czynnej, czyli tej, za którą płacimy pobiera z sieci sporo tzw. mocy biernej, czyli energii, która nie jest zamieniana na pracę (gospodarstwa domowe nie płacą za pobieraną moc bierną). Średnio testowane świetlówki kompaktowe pobierały w przybliżeniu tyle samo mocy biernej czynnej. Widać to dobrze na powyższym wykresie mocy pozornej, czyli sumy geometrycznej mocy czynnej i biernej. &lt;br /&gt;&lt;br /&gt;&lt;b&gt;Podsumowanie &lt;/b&gt;&lt;br /&gt;Świetlówki kompaktowe nie pobierają dużo energii podczas startu. &lt;br /&gt;Świetlówki kompaktowe pobierają oprócz mocy czynnej w takiej samej ilości także moc bierną. &lt;br /&gt;&lt;br /&gt;&lt;b&gt;Słownik &lt;/b&gt;&lt;br /&gt;&lt;b&gt;Moc czynna&lt;/b&gt; – moc pobierana ze źródła i zamieniana na pracą, światło, lub ciepło za nią płacimy. &lt;br /&gt;&lt;b&gt;Moc bierna&lt;/b&gt; – moc pobierana ze źródła niezamieniana na pracę, lecz niezbędna do działania urządzeń jak silniki i transformatory. &lt;br /&gt;&lt;b&gt;Moc pozorna&lt;/b&gt; – iloraz napięcia i natężenia prądu, czyli suma geometryczna mocy czynnej i biernej. &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-2999494296984380305?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/2999494296984380305/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=2999494296984380305&amp;isPopup=true' title='Komentarze (7)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/2999494296984380305'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/2999494296984380305'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2011/12/energooszczednosc-swietlowek.html' title='Energooszczędność świetlówek energooszczędnych.'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-oOX-rhU5iT0/TuOcItPNGzI/AAAAAAAAAo4/nzlqqE6Enes/s72-c/pobor-mocy-swietl%25C3%25B3wka-energooszczedna.png' height='72' width='72'/><thr:total>7</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-7586252751231791908</id><published>2011-12-04T12:01:00.001-08:00</published><updated>2011-12-04T12:22:39.082-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='NAUKA'/><category scheme='http://www.blogger.com/atom/ns#' term='pompa ciepła'/><category scheme='http://www.blogger.com/atom/ns#' term='ogrzewanie domu'/><category scheme='http://www.blogger.com/atom/ns#' term='analizy'/><title type='text'>Pompa ciepła powietrze woda – tylko dla ogrzewania niskotemperaturowego.</title><content type='html'>&lt;div style="text-align: justify;"&gt;Pompy ciepła wykorzystujące, jako dolne źródło powietrze zdobywają coraz większą popularność. Z jednej strony w przypadku tego typu pomp ciepła nastąpił duży postęp technologiczny, który wiąże się z rosnącym COP a także z możliwością pracy w bardzo niskich temperaturach rzędu -20, 25C, co sprawia, że pompa na bazie dolnego źródła w postaci powietrza atmosferycznego może być w polskim klimacie monowalentnym źródłem ciepła. Z drugiej strony pompy ciepła powietrze/woda charakteryzują się prostszym i znacznie tańszym montażem głownie z uwagi na brak kosztownych prac związanych z wykonaniem dolnego źródła.  Wymienione zalety powietrznych pomp ciepła nie oznaczają, że są one idealnym, rozwiązaniem dla każdej instalacji. W mojej ocenie nie jest zasadne stosowanie tego typu urządzeń w instalacjach wysokotemperaturowych i nie mam tu na myśli grzejników zasilanych temperaturą maksymalną 90 C bo w takim przypadku pomp ciepła zupełnie się nie stosuje. Producenci powietrznych pomp ciepła często podkreślają, że ich urządzenia z powodzeniem mogą podgrzewać wodę do 50 – 60 C i rzeczywiście w teorii systemy ogrzewania pracujące na takich temperaturach można by zasilać powietrzną pompą ciepła. Zasadniczy problem polega jednak na tym, że wraz ze wzrostem temperatury zasilania znacząco spada efektywność takiej pompy ciepła. &lt;/div&gt;&lt;table cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: 0px; margin-right: 0px; text-align: left;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-eLPPK521iOU/TtvR-OGxT4I/AAAAAAAAAoo/i0dMxu3YNFs/s1600/Pompa+powietrze+-+woda+COP.png" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="173" src="http://1.bp.blogspot.com/-eLPPK521iOU/TtvR-OGxT4I/AAAAAAAAAoo/i0dMxu3YNFs/s320/Pompa+powietrze+-+woda+COP.png" width="320" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;&lt;br /&gt;Wykres COP dla powietrznej mamy ciepła dla różnych temperatur zasilania w funkcji temperatury dolnego źródeł ciepła. Źródło STIEBEL ELTRON &lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;Wykres pokazuje, że między pracą pompy dla zasilania CO 35C a 50 – 60 C jest przepaść w COP. &lt;br /&gt;Z uwagi, że zależność między efektywnością pracy pompy ciepła a różnicą temperatur między górnym a dolnym źródłem jest w przybliżeniu prostoliniowa możliwe jest przybliżone obliczenie średniorocznego współczynnika COP dla danej pompy i danych warunków klimatycznych. W tym celu niezbędne będzie wykorzystanie arkusza kalkulacyjnego oraz danych meteorologicznych w postaci typowego roku meteorologicznego. &lt;br /&gt;&lt;br /&gt;Obliczenia zaczynamy od importu do arkusza kalkulacyjnego danych DBT, czyli danych o temperaturze powietrza. Następnie należy ustalić, na jakiej różnicy temperatur będzie pracować pompa. W tym celu należy wyznaczyć minimalną oraz maksymalną temperaturę zasilania, która będzie skorelowana (liniowo) z temperaturą na zewnątrz budynku. Dla tak wyznaczonych warunków można przystąpić do obliczenia współczynnika COP, godzina po godzinie dla całego sezonu grzewczego. Na szczególną uwagę zasługuje wyznaczenie średniorocznego COP. Nie może być to zwykła średnia gdyż w tym przypadku wysokie COP w miesiącach przejściowych zaburzyłoby realny wynik gdyż najwięcej energii pozyskiwane jest w miesiącach zimowych a waga COP będzie rosła wraz ze spadkiem temperatury na zewnątrz. Dlatego w tym celu należy wyznaczyć średnią ważoną. &lt;br /&gt;&lt;br /&gt;Przykład obliczeń dla Krakowa w poniższym pliku &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="https://docs.google.com/spreadsheet/ccc?key=0AqrQUMXHpwk9dEVrRkN5ZkV5ZVE4RzhpalA1MWYzc1E"&gt;https://docs.google.com/spreadsheet/ccc?key=0AqrQUMXHpwk9dEVrRkN5ZkV5ZVE4RzhpalA1MWYzc1E&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Z moich obliczeń wynika że pompa ciepła (celowo nie podaje producenta) pracująca na maksymalnej temperaturze zasilania 35C w okolicach Krakowa jest w stanie osiągnąć średnie COP 3,6 i współczynnik sezonowej efektywności z uwzględnieniem sprawności instalacji (0,8)  SPF 2,9. Podnosząc temperaturę zasilania do 50 C średnioroczne COP spada do 2,6 a SPF do2.1 czyli o ponad 25%. Przy temperaturze zasilania 60 spadek COP idzie do 2.3 a SPF do 1,85 co daje spadek o ok. 35%. &lt;br /&gt;&lt;br /&gt;Reasumując pompa ciepła powietrze woda jest ciekawą (pod względem kosztów) propozycją dla niskotemperaturowego ogrzewania budynków w przypadku ogrzewania wysokotemperaturowego jej efektywność będzie znacząco spadać. &lt;/div&gt;&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-7586252751231791908?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/7586252751231791908/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=7586252751231791908&amp;isPopup=true' title='Komentarze (2)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/7586252751231791908'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/7586252751231791908'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2011/12/pompa-ciepa-powietrze-woda-tylko-dla.html' title='Pompa ciepła powietrze woda – tylko dla ogrzewania niskotemperaturowego.'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-eLPPK521iOU/TtvR-OGxT4I/AAAAAAAAAoo/i0dMxu3YNFs/s72-c/Pompa+powietrze+-+woda+COP.png' height='72' width='72'/><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-8029046186727033166</id><published>2011-11-30T02:09:00.001-08:00</published><updated>2011-12-01T02:18:45.240-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Polska niewiedza'/><title type='text'>Prawo do czystego powietrza</title><content type='html'>&lt;br /&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://www.jaslonet.pl/i/news/2010/02/kominy/komin.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="187" src="http://www.jaslonet.pl/i/news/2010/02/kominy/komin.jpg" width="320" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;źródło http://www.jaslonet.pl&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span style="font-family: &amp;quot;Arial&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 10pt; line-height: 115%;"&gt;&lt;/span&gt;Większość z nas irytuje a nawet oburza, gdy „sąsiad” wyrzuca śmieci do lasu, czy wylewa ścieki do przydrożnego rowu. Panuje ogólne społeczne przyzwolenie, aby karać takie osoby. Na tym tle zastanawiające jest, że zupełnie inne podejście mamy w sprawie powietrza, którym wszyscy oddychamy. Spacer wieczorem w okolicy domków jednorodzinnych jednoznacznie daje obraz całkowitej ignorancji społeczeństwa w sprawie czystości powietrza. Nie mówię tu wcale o paleniu śmieci, które także się zdarza, lecz o spalaniu ogólnie dostępnych i legalnych paliw jak węgiel czy drewno. Bardzo zastanawiające jest, dlaczego spalanie paliw stałych i towarzysząca im emisja jest nam zupełnie obojętna, mimo iż uwalniane przy tym związki takie jak SO2, NOx, a zwłaszcza pyły przyczyniają się do zwiększonej śmiertelności wśród ludzi poprzez wywoływanie chorób płuc i raka. Z ignorancją ludzką trudno walczyć i jeżeli ktoś ma ochotę się truć jego wola, lecz dlaczego w świetle prawa można bezkarnie truć całą okolicę? W wielu krajach europejskich spalanie paliw stałych w aglomeracjach miejskich jest po prostu zakazane. Będąc realistą wiem, że taki zakaz w Polsce jest nie możliwy do wprowadzenia jeszcze długo. Jednak dziwi mnie, że powszechnie sprzedawane w Polsce śmieciuchy tzn kotły na paliwo stałe nie spełniają, bo nie muszą żadnych norm emisji spalin? W czyim interesie jest, aby takich norm nie wprowadzić? Niezwykle dziwne dla mnie jest, że nasza cywilizacja i technologia rozwija się tak szybko a w technologii grzewczej tkwimy w średniowieczu a co gorsza nie bardzo nam to przeszkadza. &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-8029046186727033166?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/8029046186727033166/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=8029046186727033166&amp;isPopup=true' title='Komentarze (4)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/8029046186727033166'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/8029046186727033166'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2011/11/prawo-do-czystego-powietrza.html' title='Prawo do czystego powietrza'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><thr:total>4</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-8008821036513043059</id><published>2011-11-26T11:42:00.001-08:00</published><updated>2011-11-28T02:58:11.366-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Budownictwo przyszłości'/><category scheme='http://www.blogger.com/atom/ns#' term='Mój własny dom'/><title type='text'>Tani energooszczędny dom ze styropianu.</title><content type='html'>&lt;br /&gt;&lt;div style="text-align: justify;"&gt;Budownictwo energooszczędne zazwyczaj kojarzy się z wysoką ceną. Rozwiązanie, jakie prezentuje brzeska firma &lt;a href="http://www.m3system.pl/"&gt;M3 System &lt;/a&gt;może zrewolucjonizować podejście do budynków energooszczędnych. &lt;br /&gt;&lt;br /&gt;Budynki wykonywane są z monobloków ze spienionego polistyrenu, które posadowione są na płycie żelbetowej, która nie wymaga głębokich fundamentów. Ogólną stateczność budynku zapewnia siatka z włókna szklanego, które oplata zewnętrzną część obiektu i jest kotwiona w żelbetowej płycie. Takie rozwiązanie zgodnie z zapewnieniami producenta gwarantuje, że budynek odporny jest na wszelkiego rodzaju warunki atmosferyczne, z jakimi możemy spotkać się w Polsce. &lt;/div&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://www.m3system.pl/wp-content/themes/m3system/images/realizacje/bielcza/9.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="300" src="http://www.m3system.pl/wp-content/themes/m3system/images/realizacje/bielcza/9.jpg" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Budowa budynku mieszkalnego w Bielczy źródło M3 System &lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://www.m3system.pl/wp-content/themes/m3system/images/realizacje/bielcza/36.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="300" src="http://www.m3system.pl/wp-content/themes/m3system/images/realizacje/bielcza/36.jpg" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Budowa budynku mieszkalnego w Bielczy źródło M3 System &lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://www.m3system.pl/wp-content/themes/m3system/images/realizacje/bielcza/n5.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="300" src="http://www.m3system.pl/wp-content/themes/m3system/images/realizacje/bielcza/n5.jpg" width="400" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Budowa budynku mieszkalnego w Bielczy źródło M3 System &lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Szczególnie imponujące są parametry cieplne budynku. Przenikalność cieplna przez zewnętrzne przegrody tj. ściany, podłogi, dach wynosi 0,07 – 0,09 W/m2*K. Dla porównania polska norma wymaga aby współczynnik przenikania ciepła przez ściany zewnętrzne był niższy niż 0,30 W/m2*K w budynkach pasywnych wskaźnik ten wynosi 0,1 – 0,12 W/m2*K. &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;Przy zastosowaniu tradycyjnych okien oraz wentylacji grawitacyjnej budynek z monobloków polistyrenowych zużywa rocznie ok. 50 kWh/m2 na rok. Przy zastosowaniu rekuperacji powietrza wentylacyjnego oraz okien o niższym współczynniku przenikania ciepła zużycie energii budynku zbliża się do standardów budownictwa pasywnego tj. zapotrzebowania na energię ok. 10-15 kWh/m2 na rok. &lt;br /&gt;&lt;br /&gt;Ważny z punktu inwestycyjnego jest także koszt i czas budowy. Z rozmowy z producentem dowiedziałem się, że cena budowy domu w tej technologii waha się od 900 – 1500 zł/m2 w zależności od standardu wykończenia (surowy/pod klucz). Czas bodowy to zaledwie 4-6 tygodni. Może niedługo to właśnie polskie rozwiązanie zrewolucjonizuje światowe budownictwo energooszczędne? &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6344784855308628367-8008821036513043059?l=solaris18.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://solaris18.blogspot.com/feeds/8008821036513043059/comments/default' title='Komentarze do posta'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6344784855308628367&amp;postID=8008821036513043059&amp;isPopup=true' title='Komentarze (5)'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/8008821036513043059'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6344784855308628367/posts/default/8008821036513043059'/><link rel='alternate' type='text/html' href='http://solaris18.blogspot.com/2011/11/tani-energooszczedny-dom-ze-styropianu.html' title='Tani energooszczędny dom ze styropianu.'/><author><name>Bogdan Szymanski</name><uri>https://profiles.google.com/105691148305332405992</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//lh6.googleusercontent.com/-bPl657y-efY/AAAAAAAAAAI/AAAAAAAAAjE/AQOvF6P49f4/s512-c/photo.jpg'/></author><thr:total>5</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6344784855308628367.post-208592073618137610</id><published>2011-11-20T06:45:00.001-08:00</published><updated>2011-11-20T06:50:42.478-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='zrównoważony transport'/><category scheme='http://www.blogger.com/atom/ns#' term='alternatywne napędy'/><category scheme='http://www.blogger.com/atom/ns#' term='analizy'/><title type='text'>Opłacalność przeróbki samochodu na CNG</title><content type='html'>&lt;div style="text-align: justify;"&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt; &lt;w:WordDocument&gt;  &lt;w:View&gt;Normal&lt;/w:View&gt;  &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;  &lt;w:TrackMoves/&gt;  &lt;w:TrackFormatting/&gt;  &lt;w:HyphenationZone&gt;21&lt;/w:HyphenationZone&gt;  &lt;w:PunctuationKerning/&gt;  &lt;w:ValidateAgainstSchemas/&gt;  &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;  &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;  &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;  &lt;w:DoNotPromoteQF/&gt;  &lt;w:LidThemeOther&gt;PL&lt;/w:LidThemeOther&gt;  &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;  &lt;w:LidThemeComplexScript&gt;X-NONE&lt;/w:LidThemeComplexScript&gt;  &lt;w:Compatibility&gt;   &lt;w:BreakWrappedTables/&gt;   &lt;w:SnapToGridInCell/&gt;   &lt;w:WrapTextWithPunct/&gt;   &lt;w:UseAsianBreakRules/&gt;   &lt;w:DontGrowAutofit/&gt;   &lt;w:SplitPgBreakAndParaMark/&gt;   &lt;w:DontVertAlignCellWithSp/&gt;   &lt;w:DontBreakConstrainedForcedTables/&gt;   &lt;w:DontVertAlignInTxbx/&gt; 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 &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 4"/&gt;  &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 4"/&gt;  &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 4"/&gt;  &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 4"/&gt;  &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 4"/&gt;  &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 4"/&gt;  &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 4"/&gt;  &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 4"/&gt;  &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 5"/&gt;  &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/&gt;  &lt;w:LsdException Locked="false" Priority="19" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/&gt;  &lt;w:LsdException Locked="false" Priority="21" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/&gt;  &lt;w:LsdException Locked="false" Priority="31" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/&gt;  &lt;w:LsdException Locked="false" Priority="32" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/&gt;  &lt;w:LsdException Locked="false" Priority="33" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Book Title"/&gt;  &lt;w:LsdException Locked="false" Priority="37" Name="Bibliography"/&gt;  &lt;w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/&gt; &lt;/w:LatentStyles&gt;&lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 10]&gt;&lt;style&gt; /* Style Definitions */ table.MsoNormalTable {mso-style-name:Standardowy; mso-tstyle-rowband-size:0; mso-tstyle-colband-size:0; mso-style-noshow:yes; mso-style-priority:99; mso-style-qformat:yes; mso-style-parent:""; mso-padding-alt:0cm 5.4pt 0cm 5.4pt; mso-para-margin-top:0cm; mso-para-margin-right:0cm; mso-para-margin-bottom:10.0pt; mso-para-margin-left:0cm; line-height:115%; mso-pagination:widow-orphan; font-size:11.0pt; font-family:"Calibri","sans-serif"; mso-ascii-font-family:Calibri; mso-ascii-theme-font:minor-latin; mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast; mso-hansi-font-family:Calibri; mso-hansi-theme-font:minor-latin;}&lt;/style&gt;&lt;![endif]--&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;Błyskawicznie rosnące ceny paliw wielu kierowców zaczynająstawiać przed dylematem – odstawić samochód do garażu czy poszukać alternatywy.W Polsce doskonale znaną alternatywą dla benzyny jest baz płynny LPG. Dziśchciałbym przedstawić zasadność ekonomiczną konwersji samochodu na sprężony gazziemny, czyli CNG. &lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;Wykorzystanie gazu ziemnego w silnikach spalinowych niesiedużo korzyści ekonomicznych jak i ekologicznych. Porównując ekonomikęwykorzystania gazu ziemnego należy zaznaczyć, że m3 gazu ma znacznie wyższąkaloryczność niż litr gazu propan butan a nawet nieznacznie wyższą niż litrbenzyny.&lt;span style="mso-spacerun: yes;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt; &lt;w:WordDocument&gt;  &lt;w:View&gt;Normal&lt;/w:View&gt;  &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;  &lt;w:TrackMoves/&gt;  &lt;w:TrackFormatting/&gt;  &lt;w:HyphenationZone&gt;21&lt;/w:HyphenationZone&gt;  &lt;w:PunctuationKerning/&gt;  &lt;w:ValidateAgainstSchemas/&gt;  &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;  &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;  &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;  &lt;w:DoNotPromoteQF/&gt;  &lt;w:LidThemeOther&gt;PL&lt;/w:LidThemeOther&gt;  &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;  &lt;w:LidThemeComplexScript&gt;X-NONE&lt;/w:LidThemeComplexScript&gt;  &lt;w:Compatibility&gt;   &lt;w:BreakWrappedTables/&gt;   &lt;w:SnapToGridInCell/&gt;   &lt;w:WrapTextWithPunct/&gt;   &lt;w:UseAsianBreakRules/&gt;   &lt;w:DontGrowAutofit/&gt;   &lt;w:SplitPgBreakAndParaMark/&gt;   &lt;w:DontVertAlignCellWithSp/&gt;   &lt;w:DontBreakConstrainedForcedTables/&gt;   &lt;w:DontVertAlignInTxbx/&gt;   &lt;w:Word11KerningPairs/&gt;   &lt;w:CachedColBalance/&gt;  &lt;/w:Compatibility&gt;  &lt;m:mathPr&gt;   &lt;m:mathFont m:val="Cambria Math"/&gt;   &lt;m:brkBin m:val="before"/&gt;   &lt;m:brkBinSub m:val="--"/&gt;   &lt;m:smallFrac m:val="off"/&gt;   &lt;m:dispDef/&gt;   &lt;m:lMargin m:val="0"/&gt;   &lt;m:rMargin m:val="0"/&gt;   &lt;m:defJc m:val="centerGroup"/&gt;   &lt;m:wrapIndent m:val="1440"/&gt;   &lt;m:intLim m:val="subSup"/&gt;   &lt;m:naryLim m:val="undOvr"/&gt;  &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt;&lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt; &lt;w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"  DefSemiHidden="true" DefQFormat="false" DefPriority="99"  LatentStyleCount="267"&gt;  &lt;w:LsdException Locked="false" Priority="0" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Normal"/&gt;  &lt;w:LsdException Locked="false" Priority="9" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="heading 1"/&gt;  &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 2"/&gt;  &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 3"/&gt;  &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 4"/&gt;  &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 5"/&gt;  &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 6"/&gt;  &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 7"/&gt;  &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 8"/&gt;  &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 9"/&gt;  &lt;w:LsdException Locked="false" Priority="39" Name="toc 1"/&gt;  &lt;w:LsdException Locked="false" Priority="39" Name="toc 2"/&gt;  &lt;w:LsdException Locked="false" Priority="39" Name="toc 3"/&gt;  &lt;w:LsdException Locked="false" Priority="39" Name="toc 4"/&gt;  &lt;w:LsdException Locked="false" Priority="39" Name="toc 5"/&gt;  &lt;w:LsdException Locked="false" Priority="39" Name="toc 6"/&gt;  &lt;w:LsdException Locked="false" Priority="39" Name="toc 7"/&gt;  &lt;w:LsdException Locked="false" Priority="39" Name="toc 8"/&gt;  &lt;w:LsdException Locked="false" Priority="39" Name="toc 9"/&gt;  &lt;w:LsdException Locked="false" Priority="35" QFormat="true" Name="caption"/&gt;  &lt;w:LsdException Locked="false" Priority="10" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Title"/&gt;  &lt;w:LsdException Locked="false" Priority="1" Name="Default Paragraph Font"/&gt;  &lt;w:LsdException Locked="false" Priority="11" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Subtitle"/&gt;  &lt;w:LsdException Locked="false" Priority="22" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Strong"/&gt; 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 &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1"/&gt;  &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2"/&gt;  &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1"/&gt;  &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2"/&gt;  &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3"/&gt;  &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List"/&gt;  &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading"/&gt;  &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List"/&gt;  &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid"/&gt; 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