本文整理汇总了C++中eigen::MatrixXcd::block方法的典型用法代码示例。如果您正苦于以下问题:C++ MatrixXcd::block方法的具体用法?C++ MatrixXcd::block怎么用?C++ MatrixXcd::block使用的例子?那么恭喜您, 这里精选的方法代码示例或许可以为您提供帮助。您也可以进一步了解该方法所在类eigen::MatrixXcd
的用法示例。
在下文中一共展示了MatrixXcd::block方法的6个代码示例,这些例子默认根据受欢迎程度排序。您可以为喜欢或者感觉有用的代码点赞,您的评价将有助于系统推荐出更棒的C++代码示例。
示例1: mult_dirac
void BasicOperator::mult_dirac(const Eigen::MatrixXcd& matrix,
Eigen::MatrixXcd& reordered,
const size_t index) const {
const vec_pdg_Corr op_Corr = global_data->get_lookup_corr();
const size_t rows = matrix.rows();
const size_t cols = matrix.cols();
const size_t col = cols/4;
if( (rows != reordered.rows()) || (cols != reordered.cols()) ){
std::cout << "Error! In BasicOperator::mult_dirac: size of matrix and "
"reordered must be equal" << std::endl;
exit(0);
}
for(const auto& dirac : op_Corr[index].gamma){
if(dirac != 4){
for(size_t block = 0; block < 4; block++){
reordered.block(0, block * col, rows, col) =
gamma[dirac].value[block] *
matrix.block(0, gamma[dirac].row[block]*col, rows, col);
}
}
}
}
示例2: build_mmcf
void CCorrelationFilters::build_mmcf(struct CDataStruct *img, struct CParamStruct *params, struct CFilterStruct *filt)
{
/*
* This function calls the correlation filter design proposed in the following publications.
*
* A. Rodriguez, Vishnu Naresh Boddeti, B.V.K. Vijaya Kumar and A. Mahalanobis, "Maximum Margin Correlation Filter: A New Approach for Localization and Classification", IEEE Transactions on Image Processing, 2012.
*
* Vishnu Naresh Boddeti, "Advances in Correlation Filters: Vector Features, Structured Prediction and Shape Alignment" PhD thesis, Carnegie Mellon University, Pittsburgh, PA, USA, 2012.
*
* Vishnu Naresh Boddeti and B.V.K. Vijaya Kumar, "Maximum Margin Vector Correlation Filters," Arxiv 1404.6031 (April 2014).
*
* Notes: This currently the best performing Correlation Filter design, especially when the training sample size is larger than the dimensionality of the data.
*/
filt->params = *params;
filt->filter.size_data = params->size_filt_freq;
filt->filter.size_data_freq = params->size_filt_freq;
filt->filter.num_elements_freq = img->num_elements_freq;
params->num_elements_freq = img->num_elements_freq;
filt->filter.data_freq = new complex<double>[img->num_elements_freq*img->num_channels];
Eigen::ArrayXcd filt_freq = Eigen::ArrayXcd::Zero(params->num_elements_freq*img->num_channels);
// If not set default to 1
if (params->wpos < 1) params->wpos = 1;
filt->params.wpos = params->wpos;
compute_psd_matrix(img, params);
Eigen::MatrixXcd Y = Eigen::MatrixXcd::Zero(img->num_elements_freq*img->num_channels,img->num_data);
Eigen::MatrixXcd u = Eigen::MatrixXcd::Zero(img->num_data,1);
Eigen::MatrixXd temp = Eigen::MatrixXd::Zero(img->num_data,img->num_data);
Eigen::Map<Eigen::MatrixXcd> X(img->data_freq,img->num_elements_freq*img->num_channels,img->num_data);
Eigen::ArrayXXcd temp1 = Eigen::ArrayXXcd::Zero(img->num_elements_freq,img->num_channels);
Eigen::ArrayXXcd temp2 = Eigen::ArrayXXcd::Zero(img->num_elements_freq,img->num_channels);
Eigen::Vector2i num_blocks_1, num_blocks_2;
num_blocks_1 << img->num_channels,img->num_channels;
num_blocks_2 << img->num_channels,1;
for (int k=0;k<img->num_data;k++){
temp2 = X.block(0,k,img->num_elements_freq*img->num_channels,1).array();
temp2.resize(img->num_elements_freq,img->num_channels);
fusion_matrix_multiply(temp1, img->Sinv, temp2, num_blocks_1, num_blocks_2);
temp1.resize(img->num_elements_freq*img->num_channels,1);
Y.block(0,k,img->num_elements_freq*img->num_channels,1) = temp1.matrix();
temp1.resize(img->num_elements_freq,img->num_channels);
if (img->labels[k] == 1)
{
u(k) = std::complex<double>(params->wpos,0);
}
else
{
u(k) = std::complex<double>(-1,0);
}
}
esvm::SVMClassifier libsvm;
libsvm.setC(params->C);
libsvm.setKernel(params->kernel_type);
libsvm.setWpos(params->wpos);
temp = (X.conjugate().transpose()*Y).real();
Eigen::Map<Eigen::MatrixXd> y(img->labels,img->num_data,1);
libsvm.train(temp, y);
temp.resize(0,0);
int nSV;
libsvm.getNSV(&nSV);
Eigen::VectorXi sv_indices = Eigen::VectorXi::Zero(nSV);
Eigen::VectorXd sv_coef = Eigen::VectorXd::Zero(nSV);
libsvm.getSI(sv_indices);
libsvm.getCoeff(sv_coef);
for (int k=0; k<nSV; k++) {
filt_freq += (Y.block(0,sv_indices[k]-1,img->num_elements_freq*img->num_channels,1)*sv_coef[k]).array();
}
Y.resize(0,0);
Eigen::Map<Eigen::ArrayXcd>(filt->filter.data_freq,img->num_elements_freq*img->num_channels) = filt_freq;
filt->filter.num_data = 1;
filt->filter.num_channels = img->num_channels;
filt->filter.ptr_data.reserve(filt->filter.num_data);
filt->filter.ptr_data_freq.reserve(filt->filter.num_data);
ifft_data(&filt->filter);
fft_data(&filt->filter);
}
示例3: build_otsdf
void CCorrelationFilters::build_otsdf(struct CDataStruct *img, struct CParamStruct *params, struct CFilterStruct *filt)
{
/*
* This function implements the correlation filter design proposed in the following publications.
*
* [1] Optimal trade-off synthetic discriminant function filters for arbitrary devices, B.V.K.Kumar, D.W.Carlson, A.Mahalanobis - Optics Letters, 1994.
*
* [2] Jason Thornton, "Matching deformed and occluded iris patterns: a probabilistic model based on discriminative cues." PhD thesis, Carnegie Mellon University, Pittsburgh, PA, USA, 2007.
*
* [3] Vishnu Naresh Boddeti, Jonathon M Smereka, and B. V. K. Vijaya Kumar, "A comparative evaluation of iris and ocular recognition methods on challenging ocular images." IJCB, 2011.
*
* [4] A. Mahalanobis, B.V.K. Kumar, D. Casasent, "Minimum average correlation energy filters," Applied Optics, 1987
*
* Notes: This filter design is good when the dimensionality of the data is greater than the training sample size. Setting the filter parameter params->alpha=0 results in the popular MACE filter. However, it is usually better to set alpha to a small number rather than setting it to 0. If you use MACE cite [4].
*/
filt->params = *params;
filt->filter.size_data = params->size_filt_freq;
filt->filter.size_data_freq = params->size_filt_freq;
filt->filter.num_elements_freq = img->num_elements_freq;
params->num_elements_freq = img->num_elements_freq;
filt->filter.data_freq = new complex<double>[img->num_elements_freq*img->num_channels];
Eigen::ArrayXcd filt_freq = Eigen::ArrayXcd::Zero(params->num_elements_freq*img->num_channels);
// If not set default to 1
if (params->wpos < 1) params->wpos = 1;
filt->params.wpos = params->wpos;
compute_psd_matrix(img, params);
Eigen::MatrixXcd Y = Eigen::MatrixXcd::Zero(img->num_elements_freq*img->num_channels,img->num_data);
Eigen::MatrixXcd u = Eigen::MatrixXcd::Zero(img->num_data,1);
Eigen::MatrixXcd temp = Eigen::MatrixXcd::Zero(img->num_data,img->num_data);
Eigen::MatrixXd tmp = Eigen::MatrixXd::Zero(img->num_data,img->num_data);
Eigen::Map<Eigen::MatrixXcd> X(img->data_freq,img->num_elements_freq*img->num_channels,img->num_data);
Eigen::ArrayXXcd temp1 = Eigen::ArrayXXcd::Zero(img->num_elements_freq,img->num_channels);
Eigen::ArrayXXcd temp2 = Eigen::ArrayXXcd::Zero(img->num_elements_freq,img->num_channels);
Eigen::Vector2i num_blocks_1, num_blocks_2;
num_blocks_1 << img->num_channels,img->num_channels;
num_blocks_2 << img->num_channels,1;
for (int k=0;k<img->num_data;k++){
temp2 = X.block(0,k,img->num_elements_freq*img->num_channels,1).array();
temp2.resize(img->num_elements_freq,img->num_channels);
fusion_matrix_multiply(temp1, img->Sinv, temp2, num_blocks_1, num_blocks_2);
temp1.resize(img->num_elements_freq*img->num_channels,1);
Y.block(0,k,img->num_elements_freq*img->num_channels,1) = temp1.matrix();
temp1.resize(img->num_elements_freq,img->num_channels);
if (img->labels[k] == 1)
{
u(k) = std::complex<double>(params->wpos,0);
}
else
{
u(k) = std::complex<double>(1,0);
}
}
temp = X.conjugate().transpose()*Y;
temp = temp.ldlt().solve(u);
filt_freq = Y*temp;
Y.resize(0,0);
Eigen::Map<Eigen::ArrayXcd>(filt->filter.data_freq,img->num_elements_freq*img->num_channels) = filt_freq;
filt->filter.num_data = 1;
filt->filter.num_channels = img->num_channels;
filt->filter.ptr_data.reserve(filt->filter.num_data);
filt->filter.ptr_data_freq.reserve(filt->filter.num_data);
ifft_data(&filt->filter);
fft_data(&filt->filter);
}
示例4: exit
// -----------------------------------------------------------------------------
// -----------------------------------------------------------------------------
void LapH::OperatorsForMesons::build_rvdaggervr(
const LapH::RandomVector& rnd_vec) {
// check of vdaggerv is already build
if(not is_vdaggerv_set){
std::cout << "\n\n\tCaution: vdaggerv is not set and rvdaggervr cannot be"
<< " computed\n\n" << std::endl;
exit(0);
}
clock_t t2 = clock();
std::cout << "\tbuild rvdaggervr:";
for(auto& rvdvr_level1 : rvdaggervr)
for(auto& rvdvr_level2 : rvdvr_level1)
for(auto& rvdvr_level3 : rvdvr_level2)
rvdvr_level3 = Eigen::MatrixXcd::Zero(4*dilE, 4*dilE);
#pragma omp parallel for schedule(dynamic)
for(size_t t = 0; t < Lt; t++){
// rvdaggervr is calculated by multiplying vdaggerv with the same quantum
// numbers with random vectors from right and left.
for(const auto& op : operator_lookuptable.rvdaggervr_lookuptable){
Eigen::MatrixXcd vdv;
if(op.need_vdaggerv_daggering == false)
vdv = vdaggerv[op.id_vdaggerv][t];
else
vdv = vdaggerv[op.id_vdaggerv][t].adjoint();
size_t rid = 0;
int check = -1;
Eigen::MatrixXcd M; // Intermediate memory
for(const auto& rnd_id :
operator_lookuptable.ricQ2_lookup[op.id_ricQ_lookup].rnd_vec_ids){
if(check != rnd_id.first){ // this avoids recomputation
M = Eigen::MatrixXcd::Zero(nb_ev, 4*dilE);
for(size_t block = 0; block < 4; block++){
for(size_t vec_i = 0; vec_i < nb_ev; vec_i++) {
size_t blk = block + (vec_i + nb_ev * t) * 4;
M.block(0, vec_i%dilE + dilE*block, nb_ev, 1) +=
vdv.col(vec_i) * rnd_vec(rnd_id.first, blk);
}}
}
for(size_t block_x = 0; block_x < 4; block_x++){
for(size_t block_y = 0; block_y < 4; block_y++){
for(size_t vec_y = 0; vec_y < nb_ev; ++vec_y) {
size_t blk = block_y + (vec_y + nb_ev * t) * 4;
rvdaggervr[op.id][t][rid].block(
dilE*block_y + vec_y%dilE, dilE*block_x, 1, dilE) +=
M.block(vec_y, dilE*block_x, 1, dilE) *
std::conj(rnd_vec(rnd_id.second, blk));
}}}
check = rnd_id.first;
rid++;
}
}}// time and operator loops end here
t2 = clock() - t2;
std::cout << std::setprecision(1) << "\t\tSUCCESS - " << std::fixed
<< ((float) t2)/CLOCKS_PER_SEC << " seconds" << std::endl;
}
示例5: clock
// -----------------------------------------------------------------------------
// -----------------------------------------------------------------------------
void LapH::Quarklines::build_Q2L(const Perambulator& peram,
const OperatorsForMesons& meson_operator,
const std::vector<QuarklineQ2Indices>& ql_lookup,
const std::vector<RandomIndexCombinationsQ2>& ric_lookup){
std::cout << "\tcomputing Q2L:";
clock_t time = clock();
#pragma omp parallel
{
Eigen::MatrixXcd M = Eigen::MatrixXcd::Zero(4 * dilE, 4 * nev);
for(size_t t1 = 0; t1 < Lt; t1++){
for(size_t t2 = 0; t2 < Lt/dilT; t2++){
for(size_t op = 0; op < ql_lookup.size(); op++){
size_t nb_rnd = ric_lookup[(ql_lookup[op]).
id_ric_lookup].rnd_vec_ids.size();
for(size_t rnd1 = 0; rnd1 < nb_rnd; rnd1++){
Q2L[t1][t2][op][rnd1].setZero();
}
}
}}
#pragma omp for schedule(dynamic)
for(size_t t1 = 0; t1 < Lt; t1++){
for(const auto& qll : ql_lookup){
size_t rnd_counter = 0;
int check = -1;
for(const auto& rnd_id : ric_lookup[qll.id_ric_lookup].rnd_vec_ids){
if(check != rnd_id.first){ // this avoids recomputation
for(size_t row = 0; row < 4; row++){
for(size_t col = 0; col < 4; col++){
if(!qll.need_vdaggerv_dag)
M.block(col*dilE, row*nev, dilE, nev) =
peram[rnd_id.first].block((t1*4 + row)*nev,
(t1/dilT*4 + col)*dilE,
nev, dilE).adjoint() *
meson_operator.return_vdaggerv(qll.id_vdaggerv, t1);
else
M.block(col*dilE, row*nev, dilE, nev) =
peram[rnd_id.first].block((t1*4 + row)*nev,
(t1/dilT*4 + col)*dilE,
nev, dilE).adjoint() *
meson_operator.return_vdaggerv(qll.id_vdaggerv, t1).adjoint();
// gamma_5 trick
if( ((row + col) == 3) || (abs(row - col) > 1) )
M.block(col*dilE, row*nev, dilE, nev) *= -1.;
}}
}
for(size_t t2 = 0; t2 < Lt/dilT; t2++){
Q2L[t1][t2][qll.id][rnd_counter].setZero(4*dilE, 4*dilE);
const size_t gamma_id = qll.gamma[0];
for(size_t block_dil = 0; block_dil < 4; block_dil++) {
const cmplx value = gamma[gamma_id].value[block_dil];
const size_t gamma_index = gamma[gamma_id].row[block_dil];
for(size_t row = 0; row < 4; row++){
for(size_t col = 0; col < 4; col++){
Q2L[t1][t2][qll.id][rnd_counter].
block(row*dilE, col*dilE, dilE, dilE) +=
value *
M.block(row*dilE, block_dil*nev, dilE, nev) *
peram[rnd_id.second].block(
(t1*4 + gamma_index)*nev,
(t2*4 + col)*dilE, nev, dilE);
}}
}
}
check = rnd_id.first;
rnd_counter++;
}
}}
} // pragma omp ends
time = clock() - time;
std::cout << "\t\t\tSUCCESS - " << ((float) time) / CLOCKS_PER_SEC
<< " seconds" << std::endl;
}
示例6: init_operator
void BasicOperator::init_operator(const char dilution,
const LapH::VdaggerV& vdaggerv,
const LapH::Perambulator& peram){
const int Lt = global_data->get_Lt();
const size_t nb_ev = global_data->get_number_of_eigen_vec();
const std::vector<quark> quarks = global_data->get_quarks();
const size_t nb_rnd = quarks[0].number_of_rnd_vec;
const size_t dilE = quarks[0].number_of_dilution_E;
const int dilT = quarks[0].number_of_dilution_T;
const size_t Q2_size = 4 * dilE;
const vec_pdg_Corr op_Corr = global_data->get_lookup_corr();
const size_t nb_op = op_Corr.size();
std::cout << "\n" << std::endl;
clock_t time = clock();
#pragma omp parallel
{
Eigen::MatrixXcd M = Eigen::MatrixXcd::Zero(Q2_size, 4 * nb_ev);
#pragma omp for schedule(dynamic)
for(int t_0 = 0; t_0 < Lt; t_0++){
if(omp_get_thread_num() == 0)
std::cout << "\tcomputing double quarkline: "
<< std::setprecision(2) << (float) t_0/Lt*100 << "%\r"
<< std::flush;
for(const auto& op : op_Corr){
for(size_t rnd_i = 0; rnd_i < nb_rnd; ++rnd_i) {
for(int t = 0; t < Lt/dilT; t++){
// new momentum -> recalculate M[0]
// M only depends on momentum and displacement. first_vdv
// prevents repeated calculation for different gamma structures
if(op.first_vdv == true){
for(size_t col = 0; col < 4; ++col) {
for(size_t row = 0; row < 4; ++row) {
if(op.negative_momentum == false){
M.block(dilE * col, nb_ev * row, dilE, nb_ev) =
(peram(1, rnd_i).block(nb_ev * (4 * t_0 + row),
dilE * (4 * t + col),
nb_ev, dilE)).adjoint() *
vdaggerv.return_vdaggerv(op.id_vdv, t_0);
}
else {
M.block(dilE * col, nb_ev * row, dilE, nb_ev) =
(peram(1, rnd_i).block(nb_ev * (4 * t_0 + row),
dilE * (4 * t + col),
nb_ev, dilE)).adjoint() *
// TODO: calculate V^daggerV Omega from op.negative_momentum
// == false and multiply Omega from the left
// and then (V^daggerV Omega)^dagger * Omega
(vdaggerv.return_vdaggerv(op.id_vdv, t_0)).adjoint();
}
// gamma_5 trick. It changes the sign of the two upper right and two
// lower left blocks in dirac space
if( ((row + col) == 3) || (abs(row - col) > 1) )
M.block(dilE * col, row * nb_ev, dilE, nb_ev) *= -1.;
}}// loops over row and col end here
}//if over same gamma structure ends here
for(int ti = 0; ti < 3; ti++){
// getting the neighbour blocks
const int tend = (Lt/dilT+t + ti - 1)%(Lt/dilT);
for(size_t rnd_j = 0; rnd_j < nb_rnd; ++rnd_j) {
if(rnd_i != rnd_j){
//dilution of d-quark from left
for(size_t block_dil = 0; block_dil < 4; block_dil++){
cmplx value = 1.;
value_dirac(op.id, block_dil, value);
for(size_t col = 0; col < 4; col++){
for(size_t row = 0; row < 4; row++){
Q2[t_0][t][ti][op.id][rnd_i][rnd_j]
.block(row*dilE, col*dilE, dilE, dilE) += value *
M.block(row*dilE, block_dil* nb_ev, dilE, nb_ev) *
peram(0, rnd_j)
.block(4*nb_ev*t_0 + order_dirac(op.id, block_dil)*nb_ev,
Q2_size*tend + col*dilE, nb_ev, dilE);
}}}//dilution ends here
}}}// loops over rnd_j and ti block end here
}// loop over t ends here
}// loop over rnd_i ends here
}//loop operators
}// loops over t_0 ends here
}// pragma omp ends
std::cout << "\tcomputing double quarkline: 100.00%" << std::endl;
time = clock() - time;
std::cout << "\t\tSUCCESS - " << ((float) time) / CLOCKS_PER_SEC
<< " seconds" << std::endl;
}