d06dac
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Generates a mesh resulting from an affine transformation of a given mesh
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f08agc
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Apply orthogonal transformation determined by f08aec or f08bec |
f08akc
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Apply orthogonal transformation determined by f08ahc |
f08auc
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Apply unitary transformation determined by f08asc or f08bsc |
f08axc
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Apply unitary transformation determined by f08avc |
f08ffc
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Generate orthogonal transformation matrix from reduction to tridiagonal form determined by f08fec |
f08fgc
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Apply orthogonal transformation determined by f08fec |
f08ftc
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Generate unitary transformation matrix from reduction to tridiagonal form determined by f08fsc |
f08fuc
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Apply unitary transformation matrix determined by f08fsc |
f08gfc
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Generate orthogonal transformation matrix from reduction to tridiagonal form determined by f08gec |
f08ggc
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Apply orthogonal transformation determined by f08gec |
f08gtc
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Generate unitary transformation matrix from reduction to tridiagonal form determined by f08gsc |
f08guc
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Apply unitary transformation matrix determined by f08gsc |
f08kfc
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Generate orthogonal transformation matrices from reduction to bidiagonal form determined by f08kec |
f08ktc
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Generate unitary transformation matrices from reduction to bidiagonal form determined by f08ksc |
f08nfc
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Generate orthogonal transformation matrix from reduction to Hessenberg form determined by f08nec |
f08ngc
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Apply orthogonal transformation matrix from reduction to Hessenberg form determined by f08nec |
f08ntc
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Generate unitary transformation matrix from reduction to Hessenberg form determined by f08nsc |
f08nuc
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Apply unitary transformation matrix from reduction to Hessenberg form determined by f08nsc |
f08qfc
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Reorder Schur factorization of real matrix using orthogonal similarity transformation |
f08qtc
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Reorder Schur factorization of complex matrix using unitary similarity transformation |
g13ewc
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Unitary state-space transformation to reduce (A,C) to lower or upper observer Hessenberg form
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g13exc
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Unitary state-space transformation to reduce (B,A) to lower or upper controller Hessenberg form
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