Linear convergence of the row cyclic Jacobi and Kogbetliantz methods
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Publication:1824350
DOI10.1007/BF01395779zbMath0682.65018MaRDI QIDQ1824350
Publication date: 1989
Published in: Numerische Mathematik (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/133385
global convergencesingular value decompositionlinear convergenceKogbetliantz methodrow cyclic Jacobi method
Related Items (9)
Accuracy of the Kogbetliantz method for scaled diagonally dominant triangular matrices ⋮ On high relative accuracy of the Kogbetliantz method ⋮ On sharp quadratic convergence bounds for the serial Jacobi methods ⋮ On the quadratic convergence of the complex HZ method for the positive definite generalized eigenvalue problem ⋮ A contribution to the theory and practice of the block Kogbetliantz method for computing the SVD ⋮ Convergence to diagonal form of block Jacobi-type methods ⋮ On the convergence of complex Jacobi methods ⋮ On the \(QR\) algorithm and updating the \(SVD\) and the \(URV\) decomposition in parallel ⋮ Accuracy of two SVD algorithms for \(2\times 2\) triangular matrices
Cites Work
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- Almost diagonal matrices with multiple or close eigenvalues
- An estimate for the norms of certain cyclic Jacobi operators
- Zur quadratischen Konvergenz des Jacobi-Verfahrens.(On quadrative convergence of the Jacobi method)
- On the convergence of the classical Jacobi method for real symmetric matrices with non-distinct eigenvalues
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- Solution of linear equations by diagonalization of coefficients matrix
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