Orthogonal similarity transformation of a symmetric matrix into a diagonal-plus-semiseparable one with free choice of the diagonal
DOI10.1007/s00211-005-0665-7zbMath1086.65040OpenAlexW2093019367MaRDI QIDQ818797
Raf Vandebril, Marc Van Barel, Ellen Van Camp, Nicola Mastronardi
Publication date: 21 March 2006
Published in: Numerische Mathematik (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00211-005-0665-7
computational complexityconvergencenumerical experimentsymmetric matrixreduction algorithmdiagonal-plus-semiseparable matrixorthogonal similarity transformation
Lua error in Module:PublicationMSCList at line 37: attempt to index local 'msc_result' (a nil value).
Related Items (8)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Inversion formulas and linear complexity algorithm for diagonal plus semiseparable matrices
- A Divide and Conquer method for the symmetric tridiagonal eigenproblem
- Direct and inverse eigenvalue problems for diagonal-plus-semiseparable matrices
- Two fast algorithms for solving diagonal-plus-semiseparable linear systems.
- Divide and conquer algorithms for computing the eigendecomposition of symmetric diagonal-plus-semiseparable matrices
- On the convergence properties of the orthogonal similarity transformations to tridiagonal and semiseparable (plus diagonal) form
- An implicit QR algorithm for symmetric semiseparable matrices
- Rational Krylov matrices and QR steps on Hermitian diagonal‐plus‐semiseparable matrices
- A note on the representation and definition of semiseparable matrices
- A Review on the Inverse of Symmetric Tridiagonal and Block Tridiagonal Matrices
- An Orthogonal Similarity Reduction of a Matrix into Semiseparable Form
- Fast and stable reduction of diagonal plus semi-separable matrices to tridiagonal and bidiagonal form
This page was built for publication: Orthogonal similarity transformation of a symmetric matrix into a diagonal-plus-semiseparable one with free choice of the diagonal