Matrix recursive interpolation algorithm for block linear systems: Direct methods
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Publication:1124899
DOI10.1016/S0024-3795(99)00056-7zbMath0945.65019MaRDI QIDQ1124899
Khalide Jbilou, Abderrahim Messaoudi
Publication date: 29 November 1999
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Schur complementsblock matrixrecursive projection algorithmblock direct methodsmatrix recursive interpolation algorithm
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The block Lanczos method for linear systems with multiple right-hand sides ⋮ Some Schur complement identities and applications to matrix extrapolation methods ⋮ The least squaresg-inverses for sum of matrices ⋮ A direct method for solving block circulant banded system of linear equations ⋮ The block preconditioned \textit{LSQR} and \textit{GL}-\textit{LSQR} algorithms for the block partitioned matrices ⋮ On the inverse of a special Schur complement ⋮ The genesis and early developments of Aitken's process, Shanks' transformation, the \(\varepsilon\)-algorithm, and related fixed point methods ⋮ GRPIA: a new algorithm for computing interpolation polynomials ⋮ New algorithm for computing the Hermite interpolation polynomial ⋮ Matrix recursive polynomial interpolation algorithm: an algorithm for computing the interpolation polynomials ⋮ Applications of completions of operator matrices to some properties of operator products on Hilbert spaces ⋮ A direct method for solving circulant tridiagonal block systems of linear equations ⋮ On the Drazin inverse and M-P inverse for sum of matrices ⋮ Matrix Shanks Transformations
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