Durbin's realizability constraint

**Turbulence modeling**
	Turbulence
	RANS-based turbulence models Linear eddy viscosity models Algebraic models Cebeci-Smith model ; Baldwin-Lomax model ; Johnson-King model ; A roughness-dependent model ; ; One equation models Prandtl's one-equation model ; Baldwin-Barth model ; Spalart-Allmaras model ; ; Two equation models k-epsilon models Standard k-epsilon model ; Realisable k-epsilon model ; RNG k-epsilon model ; Near-wall treatment ; ; k-omega models Wilcox's k-omega model ; Wilcox's modified k-omega model ; SST k-omega model ; Near-wall treatment ; ; Realisability issues Kato-Launder modification ; Durbin's realizability constraint ; Yap correction ; Realisability and Schwarz' inequality ; ; ; ; Nonlinear eddy viscosity models Explicit nonlinear constitutive relation Cubic k-epsilon ; EARSM ; ; v2-f models model ; model ; ; ; Reynolds stress model (RSM) ;
	Large eddy simulation (LES) Smagorinsky-Lilly model ; Dynamic subgrid-scale model ; RNG-LES model ; Wall-adapting local eddy-viscosity (WALE) model ; Kinetic energy subgrid-scale model ; Near-wall treatment for LES models ;
	Detached eddy simulation (DES)
	Direct numerical simulation (DNS)
	Turbulence near-wall modeling
	Turbulence free-stream boundary conditions Turbulence intensity ; Turbulence length scale ;

(Difference between revisions)

Latest revision as of 23:19, 12 June 2007

Durbin, P. A. (1996), "On the k-epsilon Stagnation Point Anomaly", International Journal of Heat and Fluid Flow, 1996, Vol. 17, pp. 89-90.

This article is a stub, a short article which needs to be improved. You can help by expanding it.

@@ Line 2: / Line 2: @@
 ==References==
-{{reference-paper|author=Durbin, P. A.|year=1996|title=On the k-epsilon Stagnation Point Anomaly"|rest=International Journal of Heat and Fluid Flow, 1996, Vol. 17, pp. 89-90}}
+{{reference-paper|author=Durbin, P. A.|year=1996|title=On the k-epsilon Stagnation Point Anomaly|rest=International Journal of Heat and Fluid Flow, 1996, Vol. 17, pp. 89-90}}
 {{stub}}