本文整理汇总了C++中Matrix::GetDiagonal方法的典型用法代码示例。如果您正苦于以下问题：C++ Matrix::GetDiagonal方法的具体用法？C++ Matrix::GetDiagonal怎么用？C++ Matrix::GetDiagonal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Matrix的用法示例。
在下文中一共展示了Matrix::GetDiagonal方法的7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: logic_error
inline void
MakeSymmetric( UpperOrLower uplo, Matrix<T>& A )
{
#ifndef RELEASE
PushCallStack("MakeSymmetric");
#endif
if( A.Height() != A.Width() )
throw std::logic_error("Cannot make non-square matrix symmetric");
Matrix<T> d;
A.GetDiagonal( d );
if( uplo == LOWER )
MakeTrapezoidal( LEFT, LOWER, -1, A );
else
MakeTrapezoidal( LEFT, UPPER, +1, A );
Matrix<T> ATrans;
Transpose( A, ATrans );
Axpy( T(1), ATrans, A );
A.SetDiagonal( d );
#ifndef RELEASE
PopCallStack();
#endif
}示例2: entry
inline SafeProduct<F>
AfterLUPartialPiv( const Matrix<F>& A, const Matrix<Int>& p )
{
#ifndef RELEASE
CallStackEntry entry("determinant::AfterLUPartialPiv");
#endif
if( A.Height() != A.Width() )
LogicError("Cannot compute determinant of nonsquare matrix");
if( A.Height() != p.Height() )
LogicError("Pivot vector is incorrect length");
typedef BASE(F) R;
const Int n = A.Height();
Matrix<F> d;
A.GetDiagonal( d );
const R scale(n);
SafeProduct<F> det( n );
for( Int i=0; i<n; ++i )
{
const F delta = d.Get(i,0);
R alpha = Abs(delta);
det.rho *= delta/alpha;
det.kappa += Log(alpha)/scale;
}
const bool isOdd = PivotParity( p );
if( isOdd )
det.rho = -det.rho;
return det;
}示例3: Trace
inline F Trace( const Matrix<F>& A )
{
#ifndef RELEASE
PushCallStack("Trace");
#endif
if( A.Height() != A.Width() )
throw std::logic_error("Cannot compute trace of nonsquare matrix");
Matrix<F> d;
A.GetDiagonal( d );
F trace = 0;
const int n = A.Height();
for( int i=0; i<n; ++i )
trace += d.Get(i,0);
#ifndef RELEASE
PopCallStack();
#endif
return trace;
}示例4: PushCallStack
inline SafeProduct<F>
SafeDeterminant( Matrix<F>& A )
{
#ifndef RELEASE
PushCallStack("SafeDeterminant");
#endif
if( A.Height() != A.Width() )
throw std::logic_error
("Cannot compute determinant of nonsquare matrix");
typedef typename Base<F>::type R;
const int n = A.Height();
SafeProduct<F> det( n );
try
{
Matrix<int> p;
LU( A, p );
const bool isOdd = PivotParity( p );
Matrix<F> d;
A.GetDiagonal( d );
for( int i=0; i<n; ++i )
{
const F delta = d.Get(i,0);
R alpha = Abs(delta);
det.rho *= delta/alpha;
det.kappa += std::log(alpha)/n;
}
if( isOdd )
det.rho = -det.rho;
}
catch( SingularMatrixException& e )
{
det.rho = 0;
det.kappa = 0;
}
#ifndef RELEASE
PopCallStack();
#endif
return det;
}示例5: entry
inline SafeProduct<F>
LUPartialPiv( Matrix<F>& A )
{
#ifndef RELEASE
CallStackEntry entry("determinant::LUPartialPiv");
#endif
if( A.Height() != A.Width() )
throw std::logic_error
("Cannot compute determinant of nonsquare matrix");
typedef BASE(F) R;
const int n = A.Height();
const R scale(n);
SafeProduct<F> det( n );
try
{
Matrix<int> p;
elem::LU( A, p );
const bool isOdd = PivotParity( p );
Matrix<F> d;
A.GetDiagonal( d );
for( int i=0; i<n; ++i )
{
const F delta = d.Get(i,0);
R alpha = Abs(delta);
det.rho *= delta/alpha;
det.kappa += Log(alpha)/scale;
}
if( isOdd )
det.rho = -det.rho;
}
catch( SingularMatrixException& e )
{
det.rho = 0;
det.kappa = 0;
}
return det;
}示例6: PushCallStack
inline SafeProduct<F>
SafeHPDDeterminantWithOverwrite( UpperOrLower uplo, Matrix<F>& A )
{
#ifndef RELEASE
PushCallStack("internal::SafeHPDDeterminantWithOverwrite");
#endif
if( A.Height() != A.Width() )
throw std::logic_error
("Cannot compute determinant of nonsquare matrix");
typedef typename Base<F>::type R;
const int n = A.Height();
const R scale = R(n)/R(2);
SafeProduct<F> det( n );
try
{
Cholesky( uplo, A );
Matrix<F> d;
A.GetDiagonal( d );
det.rho = F(1);
for( int i=0; i<n; ++i )
{
const R delta = RealPart(d.Get(i,0));
det.kappa += Log(delta)/scale;
}
}
catch( NonHPDMatrixException& e )
{
det.rho = 0;
det.kappa = 0;
}
#ifndef RELEASE
PopCallStack();
#endif
return det;
}示例7: InfinityNorm
void TestCorrectness
( const Matrix<F>& A, const Matrix<F>& tP, const Matrix<F>& tQ,
Matrix<F>& AOrig,
bool print, bool display )
{
typedef Base<F> Real;
const Int m = AOrig.Height();
const Int n = AOrig.Width();
const Real infNormAOrig = InfinityNorm( AOrig );
const Real frobNormAOrig = FrobeniusNorm( AOrig );
if( mpi::WorldRank() == 0 )
cout << "Testing error..." << endl;
// Grab the diagonal and superdiagonal of the bidiagonal matrix
auto d = A.GetDiagonal( 0 );
auto e = A.GetDiagonal( (m>=n ? 1 : -1) );
// Zero B and then fill its bidiagonal
Matrix<F> B;
Zeros( B, m, n );
B.SetDiagonal( d, 0 );
B.SetDiagonal( e, (m>=n ? 1 : -1) );
if( print && mpi::WorldRank() == 0 )
Print( B, "Bidiagonal" );
if( display && mpi::WorldRank() == 0 )
Display( B, "Bidiagonal" );
if( print || display )
{
Matrix<F> Q, P;
Identity( Q, m, m );
Identity( P, n, n );
bidiag::ApplyQ( LEFT, NORMAL, A, tQ, Q );
bidiag::ApplyP( RIGHT, NORMAL, A, tP, P );
if( print && mpi::WorldRank() == 0 )
{
Print( Q, "Q" );
Print( P, "P" );
}
if( display && mpi::WorldRank() == 0 )
{
Display( Q, "Q" );
Display( P, "P" );
}
}
// Reverse the accumulated Householder transforms
bidiag::ApplyQ( LEFT, ADJOINT, A, tQ, AOrig );
bidiag::ApplyP( RIGHT, NORMAL, A, tP, AOrig );
if( print && mpi::WorldRank() == 0 )
Print( AOrig, "Manual bidiagonal" );
if( display && mpi::WorldRank() == 0 )
Display( AOrig, "Manual bidiagonal" );
// Compare the appropriate portion of AOrig and B
if( m >= n )
{
MakeTriangular( UPPER, AOrig );
MakeTrapezoidal( LOWER, AOrig, 1 );
}
else
{
MakeTriangular( LOWER, AOrig );
MakeTrapezoidal( UPPER, AOrig, -1 );
}
Axpy( F(-1), AOrig, B );
if( print && mpi::WorldRank() == 0 )
Print( B, "Error in rotated bidiagonal" );
if( display && mpi::WorldRank() == 0 )
Display( B, "Error in rotated bidiagonal" );
const Real infNormError = InfinityNorm( B );
const Real frobNormError = FrobeniusNorm( B );
if( mpi::WorldRank() == 0 )
{
cout << " ||A||_oo = " << infNormAOrig << "\n"
<< " ||A||_F = " << frobNormAOrig << "\n"
<< " ||B - Q^H A P||_oo = " << infNormError << "\n"
<< " ||B - Q^H A P||_F = " << frobNormError << endl;
}
}