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164 lines (140 loc) · 4.24 KB
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#include "BasicOptimizer.h"
CBasicOptimizer::CSolverMethod::CSolverMethod(CBasicOptimizer *p) : Super(p),
FinalRange(0.00001) {
n = Super->nDim;
}
void CBasicOptimizer::CSolverMethod::SteepestDecentMethod() {
for(;;) {
DifferentialMethod();
if(norm() < FinalRange) break; // if arrive stop condition then end
LineSearchMethod();
}
}
void CBasicOptimizer::CSolverMethod::ConjugateGradientMethod() {
int k = 0;
for(;;) {
if (k == 0) {
DifferentialMethod();
if(norm() < FinalRange) break; // if arrive stop condition then end
}
pfX_past = (double*)memcpy(
new double[Super->nDim],
Super->pfX,
Super->nDim*sizeof(double)
);
LineSearchMethod();
f_g_past = (double*)memcpy(
new double[Super->nDim],
Super->f_g,
Super->nDim*sizeof(double)
);
DifferentialMethod();
if(norm() < FinalRange) break; // if arrive stop condition then end
double beta;
switch(Super->CFormula) {
case HestenesStiefel:
beta = HestenesStiefelFormula();
break;
case PolakRibiere:
beta = PolakRibiereFormula();
break;
case FletcherReeves:
beta = FletcherReevesFormula();
break;
case Powell:
beta = PowellFormula();
break;
default:
break;
}
for(int i = 0; i<Super->nDim; i++)
Super->f_g[i] += beta * f_g_past[i];
if (k<=n) k++;
else {
Super->pfX = (double*)memcpy(
new double[Super->nDim],
pfX_past,
Super->nDim*sizeof(double)
);
k = 0;
}
delete [] f_g_past;
delete [] pfX_past;
}
}
void CBasicOptimizer::CSolverMethod::DifferentialMethod() {
CDifferentialMethod *DifferentialMethod = new CDifferentialMethod(Super);
delete Super->f_g;
switch(Super->Differential) {
case Forward:
Super->f_g = DifferentialMethod->ForwardMethod();
break;
case Backward:
Super->f_g = DifferentialMethod->BackwardMethod();
break;
case Central:
Super->f_g = DifferentialMethod->CentralMethod();
break;
default:
break;
}
delete DifferentialMethod;
}
void CBasicOptimizer::CSolverMethod::LineSearchMethod() {
CLineSearch *LineSearch = new CLineSearch(Super);
LineSearch->Find_Interval();
switch(Super->Line) {
case GoldenSection:
Super->pfX = LineSearch->GoldenSelection();
break;
case Fibonacci:
Super->pfX = LineSearch->Fibonacci();
break;
default:
break;
}
delete LineSearch;
}
// calculate normal of gradiant
double CBasicOptimizer::CSolverMethod::norm() {
double tmp = 0;
for(int i = 0; i<Super->nDim; i++)
tmp += Super->f_g[i]*Super->f_g[i];
return sqrt(tmp);
}
double CBasicOptimizer::CSolverMethod::HestenesStiefelFormula() {
double tmp1 = 0;
double tmp2 = 0;
for(int i = 0; i<Super->nDim; i++) {
tmp1 += Super->f_g[i] * (Super->f_g[i] - f_g_past[i]);
tmp2 += f_g_past[i] * (Super->f_g[i] - f_g_past[i]);
}
return tmp1/tmp2;
}
double CBasicOptimizer::CSolverMethod::PolakRibiereFormula() {
double tmp1 = 0;
double tmp2 = 0;
for(int i = 0; i<Super->nDim; i++) {
tmp1 += Super->f_g[i] * (Super->f_g[i] - f_g_past[i]);
tmp2 += f_g_past[i] * f_g_past[i];
}
return tmp1/tmp2;
}
double CBasicOptimizer::CSolverMethod::FletcherReevesFormula() {
double tmp1 = 0;
double tmp2 = 0;
for(int i = 0; i<Super->nDim; i++) {
tmp1 += Super->f_g[i] * Super->f_g[i];
tmp2 += f_g_past[i] * f_g_past[i];
}
return tmp1/tmp2;
}
double CBasicOptimizer::CSolverMethod::PowellFormula() {
double tmp1 = 0;
double tmp2 = 0;
for(int i = 0; i<Super->nDim; i++) {
tmp1 += Super->f_g[i]*(Super->f_g[i]-f_g_past[i]);
tmp2 += f_g_past[i] * f_g_past[i];
}
return (tmp1/tmp2)<0 ? 0 : (tmp1/tmp2);
}