A quasi-three-dimensional solution method is presented for subsonic flows through turbomachines of arbitrary geometry. Principal equations are based on Wu’s formulation of flow on blade-to-blade and hub-to-shroud surfaces, modified such that the same hub-to-shroud principal equation is used for all types of stream surfaces. Blade-to-blade surfaces are assumed to be surfaces of revolution. A stream function is used as the field variable. The problem is solved by finite element method. An iterative solution is used to find the quasi-three-dimensional solution. Solutions at hub, tip, and midheight blade-to-blade surfaces are used to construct a mean hub-to-shroud surface and vice versa, until convergence is obtained. Results indicate that the developed technique is satisfactory for predicting the flow through turbomachine blades.
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July 1983
This article was originally published in
Journal of Engineering for Power
Research Papers
A Quasi-Three-Dimensional Finite Element Solution for Steady Compressible Flow Through Turbomachines
A. S. U¨cer,
A. S. U¨cer
Mechanical Engineering Department, Middle East Technical University, Ankara, Turkey
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I˙. Yeg˙en,
I˙. Yeg˙en
Mechanical Engineering Department, Middle East Technical University, Ankara, Turkey
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T. Durmaz
T. Durmaz
Mechanical Engineering Department, Middle East Technical University, Ankara, Turkey
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A. S. U¨cer
Mechanical Engineering Department, Middle East Technical University, Ankara, Turkey
I˙. Yeg˙en
Mechanical Engineering Department, Middle East Technical University, Ankara, Turkey
T. Durmaz
Mechanical Engineering Department, Middle East Technical University, Ankara, Turkey
J. Eng. Power. Jul 1983, 105(3): 536-542 (7 pages)
Published Online: July 1, 1983
Article history
Received:
December 22, 1981
Online:
September 28, 2009
Citation
U¨cer, A. S., Yeg˙en, I., and Durmaz, T. (July 1, 1983). "A Quasi-Three-Dimensional Finite Element Solution for Steady Compressible Flow Through Turbomachines." ASME. J. Eng. Power. July 1983; 105(3): 536–542. https://doi.org/10.1115/1.3227449
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