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https://gitlab.com/libeigen/eigen.git
synced 2026-04-10 11:34:33 +08:00
* add .imag() function
* fix a very old bug in EigenSolver that I had completely forgotten (thanks to Timothy to refresh my mind) * fix doc of Matrix::Map
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@@ -59,7 +59,7 @@ template<typename _MatrixType> class EigenSolver
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compute(matrix);
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}
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EigenvectorType eigenvectors(void) const;
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/** \returns a real matrix V of pseudo eigenvectors.
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@@ -200,18 +200,18 @@ void EigenSolver<MatrixType>::orthes(MatrixType& matH, RealVectorType& ort)
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for (int m = low+1; m <= high-1; m++)
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{
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// Scale column.
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Scalar scale = matH.block(m, m-1, high-m+1, 1).cwise().abs().sum();
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RealScalar scale = matH.block(m, m-1, high-m+1, 1).cwise().abs().sum();
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if (scale != 0.0)
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{
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// Compute Householder transformation.
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Scalar h = 0.0;
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RealScalar h = 0.0;
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// FIXME could be rewritten, but this one looks better wrt cache
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for (int i = high; i >= m; i--)
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{
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ort.coeffRef(i) = matH.coeff(i,m-1)/scale;
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h += ort.coeff(i) * ort.coeff(i);
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}
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Scalar g = ei_sqrt(h);
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RealScalar g = ei_sqrt(h);
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if (ort.coeff(m) > 0)
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g = -g;
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h = h - ort.coeff(m) * g;
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@@ -247,7 +247,6 @@ void EigenSolver<MatrixType>::orthes(MatrixType& matH, RealVectorType& ort)
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}
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}
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// Complex scalar division.
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template<typename Scalar>
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std::complex<Scalar> cdiv(Scalar xr, Scalar xi, Scalar yr, Scalar yi)
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@@ -298,7 +297,7 @@ void EigenSolver<MatrixType>::hqr2(MatrixType& matH)
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m_eivalues.coeffRef(j).real() = matH.coeff(j,j);
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m_eivalues.coeffRef(j).imag() = 0.0;
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}
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norm += matH.col(j).start(std::min(j+1,nn)).cwise().abs().sum();
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norm += matH.row(j).segment(std::max(j-1,0), nn-std::max(j-1,0)).cwise().abs().sum();
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}
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// Outer loop over eigenvalue index
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@@ -571,7 +570,7 @@ void EigenSolver<MatrixType>::hqr2(MatrixType& matH)
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for (int i = n-1; i >= 0; i--)
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{
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w = matH.coeff(i,i) - p;
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r = (matH.row(i).end(nn-l) * matH.col(n).end(nn-l))(0,0);
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r = (matH.row(i).segment(l,n-l+1) * matH.col(n).segment(l, n-l+1))(0,0);
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if (m_eivalues.coeff(i).imag() < 0.0)
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{
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@@ -630,8 +629,8 @@ void EigenSolver<MatrixType>::hqr2(MatrixType& matH)
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for (int i = n-2; i >= 0; i--)
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{
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Scalar ra,sa,vr,vi;
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ra = (matH.row(i).end(nn-l) * matH.col(n-1).end(nn-l)).lazy()(0,0);
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sa = (matH.row(i).end(nn-l) * matH.col(n).end(nn-l)).lazy()(0,0);
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ra = (matH.block(i,l, 1, n-l+1) * matH.block(l,n-1, n-l+1, 1)).lazy()(0,0);
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sa = (matH.block(i,l, 1, n-l+1) * matH.block(l,n, n-l+1, 1)).lazy()(0,0);
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w = matH.coeff(i,i) - p;
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if (m_eivalues.coeff(i).imag() < 0.0)
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