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integration of solid oxide fuel cells and ... - Ea Energianalyse

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5.3. Partial optimization <strong>of</strong> st<strong>and</strong>ard parameters<br />

Figure 5.18: Triangular markers (Case 1) is when all the <strong>fuel</strong> is sent through the cell (<strong>and</strong> U f<br />

varies). Round markers (Case 2) is when some <strong>of</strong> the <strong>fuel</strong> is by passed the SOFC <strong>and</strong> fed directly<br />

to the burner (U f remains constant).<br />

is an endothermic reaction. But the exothermic electrochemical reaction<br />

only occurs at a rate corresponding the current draw, <strong>and</strong> the exothermic<br />

water gas shift is not enough to make up for the heat consumption <strong>of</strong> the<br />

endothermic reforming. Furthermore the heat generation due to ASR<br />

loss decreases when the current draw is minimized. So when i d goes<br />

below 2100A/m 2 , the <strong>fuel</strong> cell will lack heat, <strong>and</strong> its inlet temperature has<br />

to be higher than the outlet temperature now that the chemical reactions<br />

sum up to be endothermic<br />

It can, however be seen from figure 5.18 that for current densities<br />

over 2100A/m 2 , sending all the <strong>fuel</strong> through the Fuel cell gives the best<br />

η sys,el ,net (while COP ABS,f uel is almost identical). But for current densities<br />

below 2100A/m 2 it is necessary to bypass some <strong>of</strong> the <strong>fuel</strong> directly to the<br />

burner.<br />

Method 1 is more efficient, but only method 2 can be used for lower<br />

current densities. Both these ways <strong>of</strong> increasing cooling power at the<br />

expense <strong>of</strong> electrical power will now be examined:<br />

131

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