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Figure 46: DG flow, isoMach lines: a) baseline; b) optimized. c,d) Wall distributions....106 Figure 47: (a) Optimal geometries for the drag minimization problem for an inviscid perfect gas flow with M∞=0.83 obtained using different initial populations; (b) corresponding wall distributions of the Mach number. ..................................................... 111 Figure 48: Frequency histogram for DOE data .................................................................111 Figure 49: Optimal geometries resulting from four optimization runs with different starting populations.........................................................................................................................112 Figure 50: BZT van der Waals gas flow over a symmetric nonlifting airfoil. Optimal geometries obtained using a fine-grid estimate or a multigrid (Richardson extrapolation) estimate of the fitness function .......................................................................................... 115 Figure 51: BZT van der Waals gas flow over a symmetric nonlifting airfoil. (a) Pressure coefficient isolines past optimal individuals (∆Cp=0.1); (b) wall Mach number; (c) Wall pressure coefficient............................................................................................................115 16PDF Image | ANALYSIS AND OPTIMIZATION OF DENSE GAS FLOWS: APPLICATION TO ORGANIC RANKINE CYCLES TURBINES
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