EngineeringPhysics
DOI: 10.1115/1.3239887

tlooto Summary

Approximate theory for post-stall transients in axial compression systems presented, leading to nonlinear third-order partial differential equations.

Abstract

An approximate theory is presented for post-stall transients in multistage axial compression systems. The theory leads to a set of three simultaneous nonlinear third-order partial differential equations for pressure rise, and average and disturbed values of flow coefficient, as functions of time and angle around the compressor. By a Galerkin procedure, angular dependence is averaged, and the equations become first order in time. These final equations are capable of describing the growth and possible decay of a rotating-stall cell during a compressor mass-flow transient. It is shown how rotating-stall-like and surgelike motions are coupled through these equations, and also how the instantaneous compressor pumping characteristic changes during the transient stall process.

Citation format

MOORE, F.; GREITZER, E. A theory of post-stall transients in axial compression systems: Part i—development of equations. JOURNAL OF ENGINEERING FOR GAS TURBINES AND POWER-TRANSACTIONS OF THE ASME, 1986, 108: 68–76.