The equation I have used is bo
The equation I have used is borrowed from the paper by Wei Shyy.
Jiongyang Wu, Yogen Utturkar, Wei Shyy. ASSESSMENT OF MODELING STRATEGIES FOR CAVITATING FLOW AROUND A HYDROFOIL, CAV2003. /attach{eq.jpg} 
http://www.cfdonline.com/Open

Could anybody give me some hin
Could anybody give me some hints?

For stable solution of Gamma,
For stable solution of Gamma, you will need Sp as well in case the source term becomes negative.

I have also tried this form:
I have also tried this form:
volScalarField Sp = Cdest*rho2*min(pvappvap,pdpvap)/(rho1*(rho1*Uref*Uref*0.5)*tref) volScalarField Su = Cprod*rho2*gamma*gamma*(scalar(1)gamma)/(rho1*tref); MULES::explicitSolve01(gamma, phi, phiGamma, Sp, Su); The results are still bad. 
Hi,
I are attempted to implem
Hi,
I are attempted to implement SINGHAL cavitation model into lesInterFoam in order to model a supercavitation condition over a wedge. So, I modified the gamma.H according to the SINGHAL model in the solver. here is the gamma.H code: for (int gCorr=0; gCorr<nGammaCorr; gCorr++) { # include "rhoPhiGamma.H" fvScalarMatrix gammaEqn ( fvm::ddt(gamma) + fvm::div(phi, gamma) + fvm::div ( fvc::flux(phir, scalar(1)  gamma, gammarScheme), gamma, gammarScheme ) == mdote  fvm::Sp(mdote+mdotc,gamma) ); gammaEqn.solve(); rhoPhi = gammaEqn.flux()*(rho1  rho2) + phi*rho2; }   where rhoPhiGamma.H is: volScalarField Kinetic=turbulence>k(); forAll (mesh.C(),i) { if ( pd[i] < psat.value() ) { mdote[i] = Ce.value()*rho1.value()*rho2.value()/0.02*sqrt( float( 2*Kinetic[i]*(psat.value()pd[i])/(3*rho2.value()))); mdotc[i] = 0.0; } else { mdotc[i] = Cc.value()*rho2.value()*rho2.value()/0.02*sqrt( float( 2*Kinetic[i]*(pd[i]psat.value())/(3*rho2.value()))); mdote[i] = 0.0; } } Could anybody give me some help? thanks! 
All times are GMT 4. The time now is 00:52. 