f08fec
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Orthogonal reduction of real symmetric matrix to symmetric tridiagonal form
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f08ffc
|
Generate orthogonal transformation matrix from reduction to tridiagonal form determined by f08fec |
f08fsc
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Unitary reduction of complex Hermitian matrix to real symmetric tridiagonal form
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f08ftc
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Generate unitary transformation matrix from reduction to tridiagonal form determined by f08fsc |
f08gec
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Orthogonal reduction of real symmetric matrix to symmetric tridiagonal form, packed storage
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f08gfc
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Generate orthogonal transformation matrix from reduction to tridiagonal form determined by f08gec |
f08gsc
|
Unitary reduction of complex Hermitian matrix to real symmetric tridiagonal form, packed storage
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f08gtc
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Generate unitary transformation matrix from reduction to tridiagonal form determined by f08gsc |
f08hec
|
Orthogonal reduction of real symmetric band matrix to symmetric tridiagonal form
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f08hsc
|
Unitary reduction of complex Hermitian band matrix to real symmetric tridiagonal form
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f08jcc
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All eigenvalues and optionally all eigenvectors of real symmetric tridiagonal matrix, using divide and conquer
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f08jec
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All eigenvalues and eigenvectors of real symmetric tridiagonal matrix, reduced from real symmetric matrix using implicit QL or QR |
f08jfc
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All eigenvalues of real symmetric tridiagonal matrix, root-free variant of QL or QR |
f08jgc
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All eigenvalues and eigenvectors of real symmetric positive-definite tridiagonal matrix, reduced from real symmetric positive-definite matrix
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f08jjc
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Selected eigenvalues of real symmetric tridiagonal matrix by bisection |
f08jkc
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Selected eigenvectors of real symmetric tridiagonal matrix by inverse iteration, storing eigenvectors in real array
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f08jsc
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All eigenvalues and eigenvectors of real symmetric tridiagonal matrix, reduced from complex Hermitian matrix, using implicit QL or QR |
f08juc
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All eigenvalues and eigenvectors of real symmetric positive-definite tridiagonal matrix, reduced from complex Hermitian positive-definite matrix
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f08jxc
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Selected eigenvectors of real symmetric tridiagonal matrix by inverse iteration, storing eigenvectors in complex array
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© The Numerical Algorithms Group Ltd, Oxford UK. 2002