Numerical solutions of unsteady inviscid transonic turbine cascade flows. Doctoral thesis
A numerical analysis was developed to solve two-dimensional inviscid transonic turbine-type cascade flow fields. This analysis combines accuracy comparable to that of the numerical method of characteristics with the efficiency of finite-difference methods. The MacCormack explicit finite-difference method is used to solve the unsteady Euler equations. Steady solutions are calculated as asymptotic solutions in time. A conservation variable formulation of the Kentzer method has been developed in this investigation and is used to derive appropriate equations for the flowfield boundaries. The Kentzer method is based on characteristic theory, but uses a finite difference method, consistent with the method used at interior points, to integrate the appropriate boundary equations. A grid generator was been developed to crease C-type grids around cascade blades using techniques similar to the Poisson equation grid-generation techniques developed by Steger and Sorensen. Two different planar turbine-type cascades were studied. The AACE II cascade blades are typical of the nozzle blades found in the first stator in a turbine. The GMA 400 cascade blades are typical of later turbine stator blades.
- Research Organization:
- Air Force Inst. of Tech., Wright-Patterson AFB, OH (USA)
- OSTI ID:
- 6742423
- Report Number(s):
- AD-A-196111/9/XAB; AFIT/CI/NR-88-8
- Resource Relation:
- Other Information: Thesis
- Country of Publication:
- United States
- Language:
- English
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Related Subjects
IDEAL FLOW
NUMERICAL ANALYSIS
TRANSONIC FLOW
TURBINES
ACCURACY
EQUATIONS
FINITE DIFFERENCE METHOD
GRIDS
NOZZLES
STATORS
TURBINE BLADES
TWO-DIMENSIONAL CALCULATIONS
ELECTRODES
FLUID FLOW
ITERATIVE METHODS
MACHINERY
MATHEMATICS
NUMERICAL SOLUTION
TURBOMACHINERY
420400* - Engineering- Heat Transfer & Fluid Flow