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				https://github.com/paboyle/Grid.git
				synced 2025-11-02 21:14:32 +00:00 
			
		
		
		
	Small dh obtained in two flavour ratio so looks ok.
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		@@ -152,5 +152,6 @@ typedef DomainWallFermion<GparityWilsonImplD> GparityDomainWallFermionD;
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////////////////////////////////////////
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#include <qcd/action/pseudofermion/TwoFlavour.h>
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#include <qcd/action/pseudofermion/TwoFlavourEvenOdd.h>
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#include <qcd/action/pseudofermion/TwoFlavourRatio.h>
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#endif
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@@ -4,15 +4,6 @@
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namespace Grid{
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  namespace QCD{
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    // Placeholder comments:
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    ///////////////////////////////////////
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    // Two flavour ratio
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    ///////////////////////////////////////
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    // S = phi^dag V (Mdag M)^-1 V^dag  phi
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    // dS/du = phi^dag dV (Mdag M)^-1 V^dag  phi
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    //       - phi^dag V (Mdag M)^-1 [ Mdag dM + dMdag M ]  (Mdag M)^-1 V^dag  phi
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    //       + phi^dag V (Mdag M)^-1 dV^dag  phi
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    ///////////////////////////////////////
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    // One flavour rational
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@@ -1,5 +1,5 @@
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#ifndef QCD_PSEUDOFERMION_TWO_FLAVOUR_H
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#define QCD_PSEUDOFERMION_TWO_FLAVOUR_H
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#ifndef QCD_PSEUDOFERMION_TWO_FLAVOUR_RATIO_H
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#define QCD_PSEUDOFERMION_TWO_FLAVOUR_RATIO_H
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namespace Grid{
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  namespace QCD{
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@@ -26,30 +26,35 @@ namespace Grid{
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					 FermionOperator<Impl>  &_DenOp, 
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					 OperatorFunction<FermionField> & DS,
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					 OperatorFunction<FermionField> & AS
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					 ) : NumOp(_NumOp), DenOp(_DenOp), DerivativeSolver(DS), ActionSolver(AS), Phi(Op.FermionGrid()) {};
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					 ) : NumOp(_NumOp), DenOp(_DenOp), DerivativeSolver(DS), ActionSolver(AS), Phi(_NumOp.FermionGrid()) {};
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      virtual void init(const GaugeField &U, GridParallelRNG& pRNG) {
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	// P(phi) = e^{- phi^dag V (MdagM)^-1 Vdag phi}
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	//
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	// phi = Vdag^{-1} Mdag eta 
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	// NumOp == V
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	// DenOp == M
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	//
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	// Take phi = Vdag^{-1} Mdag eta  ; eta = Mdag^{-1} Vdag Phi
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	//
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	// P(eta) = e^{- eta^dag eta}
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	//
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	// e^{x^2/2 sig^2} => sig^2 = 0.5.
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	// 
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	// So eta should be of width sig = 1/sqrt(2).
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	// and must multiply by 0.707....
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	// So eta should be of width sig = 1/sqrt(2) and must multiply by 0.707....
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	//
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	RealD scale = std::sqrt(0.5);
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	FermionField eta(NumOp.FermionGrid());
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	FermionField tmp(NumOp.FermionGrid());
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	gaussian(pRNG,eta);
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	NumOp.ImportGauge(U);
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	DenOp.ImportGauge(U);
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	// Note: this hard codes normal equations type solvers; alternate implementation needed for 
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	// non-herm style solvers.
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	MdagMLinearOperator<FermionOperator<Impl> ,FermionField> MdagMOp(NumOp);
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	DenOp.Mdag(eta,Phi);            // Mdag eta
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@@ -74,9 +79,9 @@ namespace Grid{
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	MdagMLinearOperator<FermionOperator<Impl> ,FermionField> MdagMOp(DenOp);
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	X=zero;
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	NumOp.Mdag(Phi,Y);              // Vdag phi
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	ActionSolver(MdagMOp,Y,X);      // MdagMinv Vdag phi
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	MdagMOp.Op(X,Y);                // Y=Mdaginv Vdag phi
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	NumOp.Mdag(Phi,Y);              // Y= Vdag phi
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	ActionSolver(MdagMOp,Y,X);      // X= (MdagM)^-1 Vdag phi
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	DenOp.M(X,Y);                  // Y=  Mdag^-1 Vdag phi
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	RealD action = norm2(Y);
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@@ -99,18 +104,16 @@ namespace Grid{
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	FermionField  Y(NumOp.FermionGrid());
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	FermionField f1(NumOp.FermionGrid());
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	GaugeField   force(FermOp.GaugeGrid());	
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	GaugeField   force(NumOp.GaugeGrid());	
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	X=zero;
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	//f1=Vdag phi
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	NumOp.Mdag(phi,f1);   
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	//Y=Vdag phi
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	//X = (Mdag M)^-1 V^dag phi
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	DerivativeSolver(MdagMOp,f1,X);
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	//Y = (Mdag)^-1 V^dag  phi
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	DenOp.M(X,Y);
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	NumOp.Mdag(Phi,Y);              // Y= Vdag phi
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	DerivativeSolver(MdagMOp,Y,X);      // X= (MdagM)^-1 Vdag phi
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	DenOp.M(X,Y);                  // Y=  Mdag^-1 Vdag phi
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	// phi^dag V (Mdag M)^-1 dV^dag  phi
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	NumOp.MDeriv(force , X, Phi, DaggerYes );  dSdU=force;
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@@ -122,7 +125,7 @@ namespace Grid{
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	//    -    phi^dag V (Mdag M)^-1 dMdag M   (Mdag M)^-1 V^dag  phi
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	DenOp.MDeriv(force,Y,X,DaggerNo);   dSdU=dSdU-force;
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	DenOp.MDeriv(force,X,Y,DaggerYes);  dSdU=dSdU-force;
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	dSdU = - dSdU;
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	dSdU = Ta(dSdU);
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      };
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