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    -Introduction-

    (Hyung Hee Cho)

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    GE 9 0 En g i n e GE 9 0 En g i n e

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    Assumptions for the basic gas turbine cycle:

    Air, as an ideal gas, is the working fluid throughout

    Combustion is replaced with heat transfer from an external source

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    P C l (H t E i )

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    Power Cycles (Heat Engines)

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    where:

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    Steady-State Flow:

    One-Dimensional Flow:

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    Recall:

    Energy Rate Balance:

    Steady State Flow:

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    Conservation of Mass

    m1 = m2

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    Common Form of 1st Law:

    Heat transfer is often small enough relative to

    the power and enthalpy terms

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    Common Form of 1st Law:

    Heat transfer is often small enough relative to

    the power and enthalpy terms

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    Rotating compressors

    Reciprocating compressor

    Common Form of 1st Law:

    Heat transfer is often small enough relative tothe power and enthalpy terms

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    A System Property

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    y p y

    Selecting the symbol S to denote this property, which is called entropy,

    its change is given by

    Definition of entropy change:

    On a differential basis:

    Entropy is an extensive property.

    Entropy:

    1.Since entropy is a property, the change in entropy of a system in going

    from one state to another is the same for all processes, both internally

    reversible and irreversible, between these two states.

    2.Entropy is defined and evaluated in terms of a particular integral for which

    no accompanying physical picture is given.

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    Internally Reversible Processes of Closed Systems

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    y y

    Carnot Power Cycle

    Carnot Refrigeration and

    heat pump Cycle

    Cycle1-2 and 3-4 : isentropic process.

    Carnot Cycle application

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    Ideal Thermal Efficiency

    = W/qin = (qin qout)/qin =1 - qout/qin

    =

    Ideal Thermal Efficiency

    = W/qin = (qin qout)/qin =1 - qout/qin

    =

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    Ideal Thermal EfficiencyIdeal Thermal Efficiency

    1-2: COMPRESSOR

    3-4: TURBINE

    4-1: HEAT REJECT

    2-3: COMBUSTER

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    Maximum Work

    T2 = ?

    Maximum Work

    T2 = ?

    Maximum Thermal Efficiency

    T2 = ?Maximum Thermal Efficiency

    T2 = ?

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    Using Constant Specific Heats, the cycle thermal efficiency is:

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    Effect of Pressure Ratio on Performance

    (constant k) k= 1.4

    Ideal Brayton cycle with different pressure

    ratios and the same turbine inlet temperature.

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    Maximum workMaximum work

    Turbine inlettemperature

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    Comparison of actual and isentropic compressions.

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    Compressors and Pumps:

    Pumps, assuming incompressible model:

    Isentropic Turbine Efficiency

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    Comparison of actual and

    isentropic expansions through a turbine.

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    Regenerator Effectiveness :

    Heat added per unit mass :

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    Compressor Turbine

    Combustor

    RecuperatorExhaust

    AirIntercooled/Recuperated Engine systemIntercooled/Recuperated Engine system

    Recuperator

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    Reheat, regeneration, and intercooling are most effective when used in

    combination with one another. However, weight limitations (e.g. aircraft

    applications) often limit their usage.

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    Ericsson cycle

    Stirling cycle

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