本文整理汇总了C++中SparseMatrix::IsSquare方法的典型用法代码示例。如果您正苦于以下问题：C++ SparseMatrix::IsSquare方法的具体用法？C++ SparseMatrix::IsSquare怎么用？C++ SparseMatrix::IsSquare使用的例子？那么, 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SparseMatrix的用法示例。
在下文中一共展示了SparseMatrix::IsSquare方法的2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: BiCGSTABPrecondSolve
/** Bi-conjugate gradient stabilized method. */
int BiCGSTABPrecondSolve( const SparseMatrix &A, const DenseVector &b, DenseVector &x, const IPreconditioner &M, float epsilon ) {
piDebugCheck( A.IsSquare() );
piDebugCheck( A.Width() == b.Dim() );
piDebugCheck( A.Width() == x.Dim() );
int i = 0;
const int D = A.Width();
const int i_max = D;
// const int i_max = 1000;
float resid;
float rho_1 = 0;
float rho_2 = 0;
float alpha = 0;
float beta = 0;
float omega = 0;
DenseVector p(D);
DenseVector phat(D);
DenseVector s(D);
DenseVector shat(D);
DenseVector t(D);
DenseVector v(D);
DenseVector r(D);
DenseVector rtilde(D);
DenseVector tmp(D);
// r = b - A·x;
A.Product( x, tmp );
r.Sub( b, tmp );
// rtilde = r
rtilde.Set( r );
float normb = b.Norm();
if( normb == 0.0 ) normb = 1;
// test convergence
resid = r.Norm() / normb;
if( resid < epsilon ) {
// method converges?
return 0;
}
while( i<i_max ) {
i++;
rho_1 = DenseVectorDotProduct( rtilde, r );
if( rho_1 == 0 ) {
// method fails
return -i;
}
if( i == 1 ) {
p.Set( r );
}
else {
beta = (rho_1 / rho_2) * (alpha / omega);
// p = r + beta * (p - omega * v);
p.Mad( p, v, -omega );
p.Mad( r, p, beta );
}
//phat = M.solve(p);
//phat.Set( p );
M.Precond( &phat, p );
//v = A * phat;
A.Product( phat, v );
alpha = rho_1 / DenseVectorDotProduct( rtilde, v );
// s = r - alpha * v;
s.Mad( r, v, -alpha );
resid = s.Norm() / normb;
//printf( "--- Iteration %d: residual = %f\n", i, resid );
if( resid < epsilon ) {
// x += alpha * phat;
x.Mad( x, phat, alpha );
return i;
}
//shat = M.solve(s);
//shat.Set( s );
M.Precond( &shat, s );
//t = A * shat;
//.........这里部分代码省略.........
示例2: BiConjugateGradientSolve
/** Bi-conjugate gradient method. */
MATHLIB_API int BiConjugateGradientSolve( const SparseMatrix &A, const DenseVector &b, DenseVector &x, float epsilon ) {
piDebugCheck( A.IsSquare() );
piDebugCheck( A.Width() == b.Dim() );
piDebugCheck( A.Width() == x.Dim() );
int i = 0;
const int D = A.Width();
const int i_max = 4 * D;
float resid;
float rho_1 = 0;
float rho_2 = 0;
float alpha;
float beta;
DenseVector r(D);
DenseVector rtilde(D);
DenseVector p(D);
DenseVector ptilde(D);
DenseVector q(D);
DenseVector qtilde(D);
DenseVector tmp(D); // temporal vector.
// r = b - A·x;
A.Product( x, tmp );
r.Sub( b, tmp );
// rtilde = r
rtilde.Set( r );
// p = r;
p.Set( r );
// ptilde = rtilde
ptilde.Set( rtilde );
float normb = b.Norm();
if( normb == 0.0 ) normb = 1;
// test convergence
resid = r.Norm() / normb;
if( resid < epsilon ) {
// method converges?
return 0;
}
while( i < i_max ) {
i++;
rho_1 = DenseVectorDotProduct( r, rtilde );
if( rho_1 == 0 ) {
// method fails.
return -i;
}
if (i == 1) {
p.Set( r );
ptilde.Set( rtilde );
}
else {
beta = rho_1 / rho_2;
// p = r + beta * p;
p.Mad( r, p, beta );
// ptilde = ztilde + beta * ptilde;
ptilde.Mad( rtilde, ptilde, beta );
}
// q = A * p;
A.Product( p, q );
// qtilde = A^t * ptilde;
A.TransProduct( ptilde, qtilde );
alpha = rho_1 / DenseVectorDotProduct( ptilde, q );
// x += alpha * p;
x.Mad( x, p, alpha );
// r -= alpha * q;
r.Mad( r, q, -alpha );
// rtilde -= alpha * qtilde;
rtilde.Mad( rtilde, qtilde, -alpha );
rho_2 = rho_1;
// test convergence
resid = r.Norm() / normb;
if( resid < epsilon ) {
// method converges
return i;
}
//.........这里部分代码省略.........