/usr/include/trilinos/ROL_lDFP.hpp is in libtrilinos-rol-dev 12.10.1-3.
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// Rapid Optimization Library (ROL) Package
// Copyright (2014) Sandia Corporation
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#ifndef ROL_LDFP_H
#define ROL_LDFP_H
/** \class ROL::lDFP
\brief Provides definitions for limited-memory DFP operators.
*/
#include "ROL_Secant.hpp"
namespace ROL {
template<class Real>
class lDFP : public Secant<Real> {
public:
lDFP(int M) : Secant<Real>(M) {}
// Apply lBFGS Approximate Inverse Hessian
void applyH( Vector<Real> &Hv, const Vector<Real> &v ) const {
// Get Generic Secant State
const Teuchos::RCP<SecantState<Real> >& state = Secant<Real>::get_state();
Real one(1);
// Apply initial Hessian approximation to v
applyH0(Hv,v);
std::vector<Teuchos::RCP<Vector<Real> > > a(state->current+1);
std::vector<Teuchos::RCP<Vector<Real> > > b(state->current+1);
Real bv(0), av(0), bs(0), as(0);
for (int i = 0; i <= state->current; i++) {
b[i] = Hv.clone();
b[i]->set(*(state->iterDiff[i]));
b[i]->scale(1.0/sqrt(state->product[i]));
bv = b[i]->dot(v.dual());
Hv.axpy(bv,*b[i]);
a[i] = Hv.clone();
applyH0(*a[i],*(state->gradDiff[i]));
for (int j = 0; j < i; j++) {
bs = b[j]->dot((state->gradDiff[i])->dual());
a[i]->axpy(bs,*b[j]);
as = a[j]->dot((state->gradDiff[i])->dual());
a[i]->axpy(-as,*a[j]);
}
as = a[i]->dot((state->gradDiff[i])->dual());
a[i]->scale(one/sqrt(as));
av = a[i]->dot(v.dual());
Hv.axpy(-av,*a[i]);
}
}
// Apply Initial Secant Approximate Hessian
virtual void applyH0( Vector<Real> &Hv, const Vector<Real> &v ) const {
// Get Generic Secant State
const Teuchos::RCP<SecantState<Real> >& state = Secant<Real>::get_state();
Hv.set(v.dual());
if (state->iter != 0 && state->current != -1) {
Real ss = state->iterDiff[state->current]->dot(*(state->iterDiff[state->current]));
Hv.scale(state->product[state->current]/ss);
}
}
// Apply lBFGS Approximate Hessian
void applyB( Vector<Real> &Bv, const Vector<Real> &v ) const {
// Get Generic Secant State
const Teuchos::RCP<SecantState<Real> >& state = Secant<Real>::get_state();
Real zero(0);
Bv.set(v.dual());
std::vector<Real> alpha(state->current+1,zero);
for (int i = state->current; i>=0; i--) {
alpha[i] = state->gradDiff[i]->dot(Bv);
alpha[i] /= state->product[i];
Bv.axpy(-alpha[i],(state->iterDiff[i])->dual());
}
// Apply initial inverse Hessian approximation to v
Teuchos::RCP<Vector<Real> > tmp = Bv.clone();
applyB0(*tmp,Bv);
Bv.set(*tmp);
Real beta(0);
for (int i = 0; i <= state->current; i++) {
beta = state->iterDiff[i]->dot(Bv.dual());
beta /= state->product[i];
Bv.axpy((alpha[i]-beta),*(state->gradDiff[i]));
}
}
// Apply Initial Secant Approximate Hessian
virtual void applyB0( Vector<Real> &Bv, const Vector<Real> &v ) const {
// Get Generic Secant State
const Teuchos::RCP<SecantState<Real> >& state = Secant<Real>::get_state();
Bv.set(v.dual());
if (state->iter != 0 && state->current != -1) {
Real ss = state->iterDiff[state->current]->dot(*(state->iterDiff[state->current]));
Bv.scale(ss/state->product[state->current]);
}
}
};
}
#endif
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