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Make test matrices for eigensolver/selfadjoint even more tricky
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@ -53,19 +53,35 @@ void svd_fill_random(MatrixType &m, int Option = 0)
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VT.setRandom();
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VT.setRandom();
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}
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}
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Matrix<Scalar,Dynamic,1> samples(7);
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samples << 0, 5.60844e-313, -5.60844e-313, 4.94e-324, -4.94e-324, -1./NumTraits<RealScalar>::highest(), 1./NumTraits<RealScalar>::highest();
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if(Option==Symmetric)
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if(Option==Symmetric)
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{
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{
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m = U * d.asDiagonal() * U.transpose();
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m = U * d.asDiagonal() * U.transpose();
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// randomly nullify some rows/columns
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// randomly nullify some rows/columns
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{
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{
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Index count = internal::random<Index>(-1,1);
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Index count = internal::random<Index>(-diagSize,diagSize);
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for(Index k=0; k<count; ++k)
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for(Index k=0; k<count; ++k)
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{
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{
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Index i = internal::random<Index>(0,diagSize-1);
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Index i = internal::random<Index>(0,diagSize-1);
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m.row(i).setZero();
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m.row(i).setZero();
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m.col(i).setZero();
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m.col(i).setZero();
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}
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}
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if(count<0)
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// (partly) cancel some coeffs
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if(!(dup && unit_uv))
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{
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Index n = internal::random<Index>(0,m.size()-1);
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for(Index k=0; k<n; ++k)
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{
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Index i = internal::random<Index>(0,m.rows()-1);
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Index j = internal::random<Index>(0,m.cols()-1);
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m(j,i) = m(i,j) = samples(internal::random<Index>(0,samples.size()-1));
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}
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}
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}
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}
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}
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}
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else
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else
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@ -74,11 +90,9 @@ void svd_fill_random(MatrixType &m, int Option = 0)
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// (partly) cancel some coeffs
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// (partly) cancel some coeffs
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if(!(dup && unit_uv))
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if(!(dup && unit_uv))
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{
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{
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Matrix<Scalar,Dynamic,1> samples(7);
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samples << 0, 5.60844e-313, -5.60844e-313, 4.94e-324, -4.94e-324, -1./NumTraits<RealScalar>::highest(), 1./NumTraits<RealScalar>::highest();
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Index n = internal::random<Index>(0,m.size()-1);
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Index n = internal::random<Index>(0,m.size()-1);
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for(Index i=0; i<n; ++i)
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for(Index i=0; i<n; ++i)
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m(internal::random<Index>(0,m.rows()-1), internal::random<Index>(0,m.cols()-1)) = samples(internal::random<Index>(0,6));
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m(internal::random<Index>(0,m.rows()-1), internal::random<Index>(0,m.cols()-1)) = samples(internal::random<Index>(0,samples.size()-1));
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}
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}
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}
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}
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}
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}
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