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Chapter 13 Gas Turbine Power Plants

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where the numerator is proportional to the energy received by the<br />

cooler air, and the denominator is the ideal heat transfer to the<br />

cooler air. Values of s. depend on the effectiveness of the heat<br />

exchanger design and the air flow rate, but typical values of effectiveness<br />

lie in the range 0.6-0.8. Procedures for heat exchanger<br />

design are presented by Incropera and DeWitt (1990).<br />

Compressor and turbine work for the Brayton cycle with regeneration<br />

are handled as with the basic cycle. Only the energy<br />

addition in the combustor, as determined from (<strong>13</strong>.17), is different,<br />

but this increases the thermal efficiency, since the denominator<br />

of (<strong>13</strong>.1) is decreased while the numerator remains fixed. The<br />

denominator Q A can be written alternatively as<br />

M<br />

(<strong>13</strong>.19)<br />

where Mf IM a is the mass of fuel by the corresponding mass of<br />

air, i.e., the fuel-air ratio F/A, introduced in <strong>Chapter</strong> 11. Since the<br />

equivalent heat transfer Q A , resulting from the burning of fuel in<br />

the combustor, is directly proportional to the mass of fuel burned<br />

Mp and since Q A is reduced by the addition of the regenerator, the<br />

amount of fuel required to produce a unit of net work is decreased,<br />

i.e., the specific fuel consumption is reduced. Paralleling<br />

the definition introduced in <strong>Chapter</strong> 11 for internal combustion<br />

engines, specific fuel consumption (sfc) is defined by<br />

m f<br />

-f (<strong>13</strong>.20)<br />

where mj denotes the mass flow rate of fuel and P represents the<br />

net power produced by the gas turbine. Usually the power is the<br />

shaft power to the load, as indicated in Figure <strong>13</strong>.5, and the sfc is

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