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Power Producing Cycles
are the fundamental processes by which heat energy
is converted into mechanical work.
Carnot Cycle
→ theoretical maximum efficiency, benchmark for comparison.
Rankine Cycle
→ used in steam power plants.
Otto Cycle
gasoline engines.
Diesel Cycle
→ diesel engines.
Brayton Cycle
→ jet engines and gas turbines.
Carnot cycle
is the most efficient thermodynamic cycle.
Isothermal Expansion
Process 1 - 2 carnot cycle
Isentropic Expansion
Process 2 - 3 carnot cycle
Isothermal Compression
Process 3 - 4 carnot cycle
Isentropic Compression
Process 4 - 1 in carnot cycle
Thermal Efficiency(e)
defined as the fraction of the heat supplied to a thermodynamic cycle that is converted into work.
Rankine cycle
describes the process by which heat engines (such as
steam turbines and reciprocating steam engines) extract mechanical work from a
fluid as it circulates between a heat source (boiler) and a heat sink (condenser).
Rankine Cycle
is the practical engineering counterpart of the Carnot cycle, adapted to real power
plants where water undergoes phase changes.
isentropic expansion in the engine, s = C
rankine cycle process 1-2
constant pressure rejection of heat in the condenser, p = C
rankine cycle process 2-3
adiabatic pumping, s = C
rankine cycle process 3-4(b)
constant pressure addition of heat in the steam generator, p = C
rankine cycle process 4(b)-1
Thermal Efficiency, η
efficiency gauges the extent to which the energy input to the working fluid passing through the boiler is converted to the net work output
Back Work Ratio, bwr
Defined as the ratio of the pump work input to the work developed by the turbine.
Approximate Pump Work
The state of feed water leaving the pump is that of a compressed liquid. Very
often, compressed liquid specific table properties are not available, hence, the
properties of a compressed liquid are not easily obtainable. Therefore, the exact
pump work is difficult to determine.
steam rate, msr
is the mass of steam used to perform a unit work or the mass flow
rate of steam consumed to produce a unit of power. For good design, a lower value is desired.