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#include <iostream> | |
#include <petsc.h> | |
struct context { | |
Vec H0; | |
Mat D; | |
std::function<double(double)> E; | |
}; | |
PetscErrorCode | |
RHSJacobian_function( TS ts, double t_, Vec u, Mat A, Mat B, void* G_u ); | |
PetscErrorCode | |
Monitor_function( TS ts_, int step, double t, Vec u, void* monitor ); | |
PetscErrorCode | |
RHSJacobian_function( TS, double t_ , Vec, Mat A, Mat, void* G_u ) | |
{ | |
context* c = static_cast<context*>( G_u ); | |
PetscScalar e = c->E( t_ ); | |
MatCopy( c->D, A, SAME_NONZERO_PATTERN ); | |
MatScale( A, e ); | |
MatDiagonalSet( A, c->H0, INSERT_VALUES); | |
MatScale( A, std::complex<double>( 0, -1 ) ); | |
//MatView(A, PETSC_VIEWER_STDOUT_WORLD); | |
return 0; | |
} | |
PetscErrorCode | |
Monitor_function( TS, int step, double t, Vec u, void* ) | |
{ | |
//std::function<double(double)>* E = static_cast<std::function<double(double)>*> (ef); | |
PetscReal n; | |
VecNorm( u, NORM_2, &n ); | |
std::cout << "t: " << t << " step: " << step << " norm-1: " << n - 1 << std::endl; //" ef " << (*E)(t) << std::endl; | |
return 0; | |
} | |
int main( int argc, char** argv ) | |
{ | |
PetscInitialize( &argc, &argv, PETSC_NULL, PETSC_NULL ); | |
std::cout.precision(16); | |
Vec H0; | |
Mat D; | |
PetscViewer view; | |
VecCreate(PETSC_COMM_WORLD, &H0 ); | |
VecSetType( H0, VECSTANDARD); | |
MatCreate( PETSC_COMM_WORLD, &D ); | |
MatSetType( D, MATAIJ ); | |
PetscViewerBinaryOpen( PETSC_COMM_WORLD, "hamiltonian/energy_eigenvalues_vector.dat", FILE_MODE_READ, &view ); | |
VecLoad( H0, view ); | |
PetscViewerBinaryOpen( PETSC_COMM_WORLD, "hamiltonian/dipole_matrix.dat", FILE_MODE_READ, &view ); | |
MatLoad( D, view ); | |
//10 cycle, 800nm pulse | |
std::function<double(double)> E = [](double t) { | |
using namespace std; | |
//return 0 * t; | |
return .1 * pow( sin( .06 * 2. * 3.14159265 * t / 3), 2) * sin(.06 * t); | |
}; | |
context c{H0, D, E}; | |
Mat A; | |
MatDuplicate( D, MAT_SHARE_NONZERO_PATTERN, &A ); | |
MatDiagonalSet( A, c.H0, INSERT_VALUES); | |
Vec psi0; | |
MatGetVecs( A, &psi0, PETSC_NULL ); | |
VecSetValue(psi0, 0, 1., INSERT_VALUES); | |
VecAssemblyBegin(psi0); | |
VecAssemblyEnd(psi0); | |
TS tss; | |
TSCreate( PETSC_COMM_WORLD, &tss ); | |
TSSetProblemType( tss, TS_LINEAR ); | |
TSSetType( tss, TSCN ); | |
TSSetInitialTimeStep( tss, 0, 0.01 ); | |
TSSetDuration( tss, 5, 0.03 ); | |
TSSetFromOptions( tss ); | |
TSSetRHSFunction( tss, NULL, TSComputeRHSFunctionLinear, NULL ); | |
TSSetRHSJacobian( tss, A, A, &RHSJacobian_function, &c ); | |
TSMonitorSet(tss, &Monitor_function, &E, PETSC_NULL); | |
TSSolve( tss, psi0); | |
MatDestroy(&A); | |
// my own solve: | |
Vec tmp, psi1; | |
KSP ksp; | |
PetscScalar e; | |
PetscReal t_,norm; | |
KSPCreate( PETSC_COMM_WORLD, &ksp ); | |
KSPSetTolerances( ksp, 1e-10, PETSC_DEFAULT, PETSC_DEFAULT, PETSC_DEFAULT ); | |
KSPSetFromOptions( ksp ); | |
MatDuplicate( D, MAT_SHARE_NONZERO_PATTERN, &A ); | |
MatGetVecs( A, &psi1, PETSC_NULL ); | |
MatGetVecs( A, &tmp, PETSC_NULL ); | |
VecSet(psi0, 0); | |
VecSetValue(psi0, 0, 1., INSERT_VALUES); | |
VecAssemblyBegin(psi0); | |
VecAssemblyEnd(psi0); | |
//first step: | |
//A(t) = -i(H0) | |
t_ = 0; | |
e = c.E( t_ ); | |
MatCopy( c.D, A, SAME_NONZERO_PATTERN ); | |
MatScale( A, e ); | |
MatDiagonalSet( A, c.H0, INSERT_VALUES); | |
MatScale( A, std::complex<double>( 0, -1 ) ); | |
//MatView(A, PETSC_VIEWER_STDOUT_WORLD); | |
// 1 + dt A(t) / 2. | |
MatScale(A, .01 / 2.); | |
MatShift(A, 1.); | |
MatMult(A, psi0, tmp); | |
//Other side: | |
t_ = 0.01; | |
e = c.E( t_ ); | |
MatCopy( c.D, A, SAME_NONZERO_PATTERN ); | |
MatScale( A, e ); | |
MatDiagonalSet( A, c.H0, INSERT_VALUES); | |
MatScale( A, std::complex<double>( 0, 1 ) ); | |
//MatView(A, PETSC_VIEWER_STDOUT_WORLD); | |
// 1 - dt A(t) / 2. | |
MatScale(A, .01 / 2.); | |
MatShift(A, 1.); | |
KSPSetOperators(ksp, A, A); | |
KSPSolve(ksp, tmp, psi1); | |
VecNorm(psi1, NORM_2, &norm); | |
std::cout << "t: " << t_ << " norm-1: " << norm - 1 << " ef " << E(t_) << std::endl; | |
//step 2 | |
t_ = 0.01; | |
e = c.E( t_ ); | |
MatCopy( c.D, A, SAME_NONZERO_PATTERN ); | |
MatScale( A, e ); | |
MatDiagonalSet( A, c.H0, INSERT_VALUES); | |
MatScale( A, std::complex<double>( 0, -1 ) ); | |
//MatView(A, PETSC_VIEWER_STDOUT_WORLD); | |
// 1 + dt A(t) / 2. | |
MatScale(A, .01 / 2.); | |
MatShift(A, 1.); | |
MatMult(A, psi1, tmp); | |
//Other side: | |
t_ = 0.02; | |
e = c.E( t_ ); | |
MatCopy( c.D, A, SAME_NONZERO_PATTERN ); | |
MatScale( A, e ); | |
MatDiagonalSet( A, c.H0, INSERT_VALUES); | |
MatScale( A, std::complex<double>( 0, 1 ) ); | |
//MatView(A, PETSC_VIEWER_STDOUT_WORLD); | |
// 1 - dt A(t) / 2. | |
MatScale(A, .01 / 2.); | |
MatShift(A, 1.); | |
KSPSetOperators(ksp, A, A); | |
KSPSolve(ksp, tmp, psi0); | |
VecNorm(psi0, NORM_2, &norm); | |
std::cout << "t: " << t_ << " norm-1: " << norm - 1 << " ef " << E(t_) << std::endl; | |
//step 3 | |
t_ = 0.02; | |
e = c.E( t_ ); | |
MatCopy( c.D, A, SAME_NONZERO_PATTERN ); | |
MatScale( A, e ); | |
MatDiagonalSet( A, c.H0, INSERT_VALUES); | |
MatScale( A, std::complex<double>( 0, -1 ) ); | |
//MatView(A, PETSC_VIEWER_STDOUT_WORLD); | |
// 1 + dt A(t) / 2. | |
MatScale(A, .01 / 2.); | |
MatShift(A, 1.); | |
MatMult(A, psi0, tmp); | |
//Other side: | |
t_ = 0.03; | |
e = c.E( t_ ); | |
MatCopy( c.D, A, SAME_NONZERO_PATTERN ); | |
MatScale( A, e ); | |
MatDiagonalSet( A, c.H0, INSERT_VALUES); | |
MatScale( A, std::complex<double>( 0, 1 ) ); | |
//MatView(A, PETSC_VIEWER_STDOUT_WORLD); | |
// 1 - dt A(t) / 2. | |
MatScale(A, .01 / 2.); | |
MatShift(A, 1.); | |
KSPSetOperators(ksp, A, A); | |
KSPSolve(ksp, tmp, psi1); | |
VecNorm(psi1, NORM_2, &norm); | |
std::cout << "t: " << t_ << " norm-1: " << norm - 1 << " ef " << E(t_) << std::endl; | |
} |
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