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Sonic flow for an isentropic expansion

The most important case of sonic flow is that where the expansion is isentropic no heat is exchanged with the surroundings and frictional effects may be neglected. For an ideal gas undergoing an isentropic expansion, n = y. Substituting into (5.51) gives [Pg.47]

The ratio of critical specific volume to inlet specific volume follows from equation (5.52)  [Pg.47]

For the special case where the upstream temperature is constant, we may usefully progress equation (5.59) further by the use of the characteristic gas equation  [Pg.47]

If the upstream temperature is constant, and if the gas is either an ideal (Z = 1) or semi-ideal gas (Z = Z(T)), then the term [Pg.47]

IV a Pi, is often convenient in simulating the interface of a toiler plant to a turbine, where sonic conditions are frequently designed for in the first stage. [Pg.47]


See other pages where Sonic flow for an isentropic expansion is mentioned: [Pg.47]   
See also in sourсe #XX -- [ Pg.47 ]




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Expansions for

For an expansion

Isentropic

Isentropic flow

Sonic flow

Sonication

Sonicator

Sonics

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