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Tests clean build on HIP
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Peter Boyle
@ -395,7 +395,7 @@ public:
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Geometry geom;
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GridBase *Coarse5D;
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GridBase *Coarse4D;
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CartesianStencil<siteVector,siteVector,int> Stencil;
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CartesianStencil<siteVector,siteVector,DefaultImplParams> Stencil;
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CoarsenedMatrix<Fobj,CComplex,nbasis> &Dw;
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GridBase * Grid(void) { return Coarse5D; }; // this is all the linalg routines need to know
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@ -409,7 +409,7 @@ public:
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Coarse5D(&CoarseGrid5),
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Dw(_Dw),
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geom(CoarseGrid5._ndimension),
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Stencil( &CoarseGrid5,geom.npoint,Even,geom.directions,geom.displacements,0)
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Stencil( &CoarseGrid5,geom.npoint,Even,geom.directions,geom.displacements,DefaultImplParams())
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{
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};
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@ -981,9 +981,9 @@ int main (int argc, char ** argv)
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RealD mass=0.00078;
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WilsonFermionR Dw(Umu,*UGrid,*UrbGrid,-M5);
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DomainWallFermionR Ddwf(Umu,*FGrid,*FrbGrid,*UGrid,*UrbGrid,mass,M5);
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DomainWallFermionR Dpv (Umu,*FGrid,*FrbGrid,*UGrid,*UrbGrid,1.0,M5);
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WilsonFermionD Dw(Umu,*UGrid,*UrbGrid,-M5);
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DomainWallFermionD Ddwf(Umu,*FGrid,*FrbGrid,*UGrid,*UrbGrid,mass,M5);
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DomainWallFermionD Dpv (Umu,*FGrid,*FrbGrid,*UGrid,*UrbGrid,1.0,M5);
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typedef Aggregation<vSpinColourVector,vTComplex,nbasis> Subspace;
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typedef CoarsenedMatrix<vSpinColourVector,vTComplex,nbasis> CoarseOperator;
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@ -994,21 +994,21 @@ int main (int argc, char ** argv)
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std::cout<<GridLogMessage << "Calling Aggregation class to build subspace" <<std::endl;
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std::cout<<GridLogMessage << "**************************************************"<< std::endl;
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// How to find criticall mass?
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.75); // 600 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.80); // 800 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.82); // 1023 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.85); // 1428 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.87); // 1900 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.90); // 3900 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.92); // 6200 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.94); // 8882 iters
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WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.95); // 9170 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.96); // 8882 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.97); // 8406 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-0.99); // 6900 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-1.01); // 6397 iters
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// WilsonFermionR Dw_null(Umu,*UGrid,*UrbGrid,-1.00); // 5900 iters
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MdagMLinearOperator<WilsonFermionR,LatticeFermion> MdagM_Dw(Dw_null);
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.75); // 600 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.80); // 800 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.82); // 1023 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.85); // 1428 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.87); // 1900 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.90); // 3900 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.92); // 6200 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.94); // 8882 iters
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WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.95); // 9170 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.96); // 8882 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.97); // 8406 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-0.99); // 6900 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-1.01); // 6397 iters
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// WilsonFermionD Dw_null(Umu,*UGrid,*UrbGrid,-1.00); // 5900 iters
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MdagMLinearOperator<WilsonFermionD,LatticeFermion> MdagM_Dw(Dw_null);
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std::cout<<GridLogMessage << "**************************************************"<< std::endl;
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std::cout<<GridLogMessage << "Testing Wilson criticality " <<std::endl;
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@ -1057,7 +1057,7 @@ int main (int argc, char ** argv)
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typedef CoarsenedMatrix<vSpinColourVector,vTComplex,nbasis> Level1Op4;
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typedef CoarseCayleyFermion<vSpinColourVector,vTComplex,nbasis> Level1Op5;
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Level1Op4 c_Dw (*Coarse4d,0);
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NonHermitianLinearOperator<WilsonFermionR,LatticeFermion> LinOpDw(Dw);
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NonHermitianLinearOperator<WilsonFermionD,LatticeFermion> LinOpDw(Dw);
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c_Dw.CoarsenOperator(UGrid,LinOpDw,Aggregates4D); // contains the M5 from Dw(-M5)
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// c_Dw.Test(Aggregates4D,UGrid,LinOpDw);
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@ -1127,8 +1127,8 @@ int main (int argc, char ** argv)
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ConjugateGradient<CoarseVector> CoarseCG(tol,MaxIt);
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ConjugateGradient<LatticeFermion> FineCG(tol,MaxIt);
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NonHermitianLinearOperator<DomainWallFermionR,LatticeFermion> FineM(Ddwf);
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MdagMLinearOperator<DomainWallFermionR,LatticeFermion> FineMdagM(Ddwf); // M^\dag M
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NonHermitianLinearOperator<DomainWallFermionD,LatticeFermion> FineM(Ddwf);
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MdagMLinearOperator<DomainWallFermionD,LatticeFermion> FineMdagM(Ddwf); // M^\dag M
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NonHermitianLinearOperator<Level1Op5,CoarseVector> CoarseM(c_Dwf);
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MdagMLinearOperator<Level1Op5,CoarseVector> CoarseMdagM(c_Dwf);
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@ -1233,39 +1233,39 @@ typedef HDCRPreconditioner<siteVector,iScalar<vTComplex>,nbasisc,NormalEquations
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// Wrap the 2nd level solver in a MultiGrid preconditioner acting on the fine space
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.5,60.0,14,FineM,Ddwf); // 26 iter, 39s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.5,60.0,14,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.5,60.0,14,FineM,Ddwf); // 26 iter, 39s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.5,60.0,14,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // 25 iter, 38s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.5,60.0,16,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // 25 iter, 38s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.5,60.0,16,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // 23 iter, 39s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.5,60.0,20,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // 23 iter, 39s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.5,60.0,20,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.5,60.0,10,FineM,Ddwf);24 iter, 44s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.5,60.0,24,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.5,60.0,10,FineM,Ddwf);24 iter, 44s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.5,60.0,24,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // odd convergence tail at 10^-9 ish
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.1,60.0,24,FineM,Ddwf); // 33 iter, waas O(10-9 by 26)
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // odd convergence tail at 10^-9 ish
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.1,60.0,24,FineM,Ddwf); // 33 iter, waas O(10-9 by 26)
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // 25 iter, 39s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.5,60.0,18,FineM,Ddwf); //
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // 25 iter, 39s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.5,60.0,18,FineM,Ddwf); //
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ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.5,60.0,16,FineM,Ddwf);
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ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.5,60.0,16,FineM,Ddwf); //
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ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.5,60.0,16,FineM,Ddwf);
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ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.5,60.0,16,FineM,Ddwf); //
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.5,60.0,11,FineM,Ddwf); // 33 iter, 49s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.5,60.0,11,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // 26 iter, 37s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.5,60.0,12,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.4,60.0,12,FineM,Ddwf); // iter 26 no change in final residual
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.4,60.0,12,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.3,60.0,12,FineM,Ddwf); // 27 iter 39s.
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.3,60.0,12,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(0.3,60.0,13,FineM,Ddwf); // 26 iter, but slower
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(0.3,60.0,13,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother1(1.0,60.0,12,FineM,Ddwf); // 34 iter, slower
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionR> FineSmoother2(1.0,60.0,12,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.5,60.0,11,FineM,Ddwf); // 33 iter, 49s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.5,60.0,11,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.5,60.0,12,FineM,Ddwf); // 26 iter, 37s
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.5,60.0,12,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.4,60.0,12,FineM,Ddwf); // iter 26 no change in final residual
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.4,60.0,12,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.3,60.0,12,FineM,Ddwf); // 27 iter 39s.
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.3,60.0,12,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(0.3,60.0,13,FineM,Ddwf); // 26 iter, but slower
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(0.3,60.0,13,FineM,Ddwf);
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother1(1.0,60.0,12,FineM,Ddwf); // 34 iter, slower
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// ChebyshevSmoother<LatticeFermion,DomainWallFermionD> FineSmoother2(1.0,60.0,12,FineM,Ddwf);
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ThreeLevelMG ThreeLevelPrecon(Aggregates4D,
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FineM,
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