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On the shifted QR iteration applied to Frobenius matrices
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Department of Mathematics, University of Pisa
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D. Bini, F. Daddi, L. Gemignani, On the shifted QR iteration applied to Frobenius matrices, Tech. Report 1483, Department of Mathematics, University of Pisa, 2003
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QR-like algorithms for generalized semiseparable matrices
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Department of Mathematics, University of Pisa
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D. Bini, L. Gemignani, V. Pan, QR-like algorithms for generalized semiseparable matrices, Tech. Report 1470, Department of Mathematics, University of Pisa, 2004
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Fast and stable eigendecomposition of symmetric banded plus semi-separable matrices
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S. Chandrasekaran, and M. Gu A divide-and-conquer algorithm for the eigendecomposition of symmetric block- diagonal plus semi-separable matrices Numer. Math. 96 2004 723 731
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Rational Krylov matrices and QR steps on Hermitian diagonal-plus- semiseparable matrices
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D. Fasino, N. Mastronardi, and M. Van Barel Fast and stable algorithms for reducing diagonal plus semiseparable matrices to tridiagonal and bidiagonal form Contemp. Math. 323 2003 105 118
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Divide and conquer type algorithms for computing the eigendecomposition of diagonal plus semiseparable matrices
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Instituto per le Applicazioni del Calcolo M. Picone, Consiglio Nazionale delle Ricerche, Rome, Italy, 2003
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N. Mastronardi, E. Van Camp, M. Van Barel, Divide and conquer type algorithms for computing the eigendecomposition of diagonal plus semiseparable matrices, Tech. Report 7(5/2003), Instituto per le Applicazioni del Calcolo M. Picone, Consiglio Nazionale delle Ricerche, Rome, Italy, 2003
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An implicit QR-algorithm for semiseparable matrices to compute the eigendecomposition of symmetric matrices
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Department of Computer Science, Katholieke Universiteit Leuven
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R. Vandebril, M. Van Barel, N. Mastronardi, An implicit QR-algorithm for semiseparable matrices to compute the eigendecomposition of symmetric matrices, Tech. Report TW367, Department of Computer Science, Katholieke Universiteit Leuven, 2003
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11344270059
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A note on the representation and definition of semiseparable matrices
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Department of Computer Science, Katholieke Universiteit Leuven
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R. Vandebril, M. Van Barel, N. Mastronardi, A note on the representation and definition of semiseparable matrices, Tech. Report TW368, Department of Computer Science, Katholieke Universiteit Leuven, 2003
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Vandebril, R.1
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