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The thermal efficiency is the work of the compression
and the work of the expansion divided by the negative heat.
Closed System: eff = (WS,AB
+ WS,CD ) / -QBC
Substitute the work and heat with DeltaH from the energy
balance.
If assuming ideal gas: DeltaH = CpDeltaT
The efficiency equation can be simplified to the following
equation using algebra:
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Efficiencies
The best thermal efficiencies that have been observed for normal jet engine processes are in the range of 45%-50%. This is observed in very large engines with a 30 to 1 compression ratio and turbine inlet temperatures of 2,500 to 3,000 degrees Fahrenheit. The ideal case results from the conditions of a turbine inlet temperature of 3,000 deg F and a 32 to 1 compression ratio. These conditions are desirable because expansion in the turbine and combustor sections is greatest when high pressure and large amounts of heat are combined.
The individual efficiencies of the turbine and compressor are also important for the overall performance of the engine. Typical efficiencies for large-size, modern jet engines usually lie in the range of mid to high eighties. The most energy efficient conditions of the compressor and turbine sections in a gas turbine engine occurs when compression temperatures are low since this allows for a greater temperature rise in the combustor and, therefore, the greatest expansion. Ideal compressor efficiency occurs when the compressor produces the maximum pressure with the minimum temperature rise. The ideal turbine extracts the most work for the lowest fuel consumptions.