代码搜索:sparse

找到约 3,324 项符合「sparse」的源代码

代码结果 3,324
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m sptwoquditop.m

% sptwoquditop Operator on given qudits; sparse version % sptwoquditop(op,k1,k2,n) defines an n-qudit quantum operator % which corresponds to operator op acting on the k1th and k2th qudits. %
www.eeworm.com/read/230954/14264650

cpp main.cpp

/* AC/DC Power Flow Program. */ #include #include "pfwstdio.h" #include #include #include "constant.h" #include "param.h" #include "sparse.h" #include "pflo
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h homot.h

#include #ifndef WINDOWS #include #else #include "pfwstdio.h" #endif #include #include #include "constant.h" #include "param.h" #include "sparse.h"
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h pointl.h

#include #ifndef WINDOWS #include #else #include "pfwstdio.h" #endif #include #include #include "constant.h" #include "param.h" #include "sparse.h"
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h jacob.h

#include #ifndef WINDOWS #include #else #include "pfwstdio.h" #endif #include #include #include "constant.h" #include "param.h" #include "sparse.h"
www.eeworm.com/read/218613/14912868

m sptwoquditop.m

% sptwoquditop Operator on given qudits; sparse version % sptwoquditop(op,k1,k2,n) defines an n-qudit quantum operator % which corresponds to operator op acting on the k1th and k2th qudits. %
www.eeworm.com/read/330303/3425744

hpp matrix.hpp

#ifndef INDII_ML_AUX_MATRIX_HPP #define INDII_ML_AUX_MATRIX_HPP #include "vector.hpp" #include "boost/numeric/ublas/matrix.hpp" #include "boost/numeric/ublas/matrix_sparse.hpp" #include "boost/numer
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cc load_smatrix.cc

#include #include #include /* code for reading in a sparse matrix n = fread(fid,1,'int'); nnz = fread(fid,1,'int'); x = zeros(nnz,1); y = zeros(nnz,1); z = ze
www.eeworm.com/read/409299/2234973

svn-base dualmaxsparsekernelapprox.m.svn-base

function b = dualMaxSparseKernelApprox(K, Kj, Y, Yj) %Find the sparse direction that is the best approximation of the kernel %matrix. This is given by max 2b'KKKKb/b'K^2b - (b'KKKb/b'K^2b)^2. %Her
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m dualmaxsparsekernelapprox.m

function b = dualMaxSparseKernelApprox(K, Kj, Y, Yj) %Find the sparse direction that is the best approximation of the kernel %matrix. This is given by max 2b'KKKKb/b'K^2b - (b'KKKb/b'K^2b)^2. %Her