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Positive Definite Matrices, Schur Complements, and Generalized Eigenvalue Problems
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Applied Mathematics and Computation, 2011
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2010
We consider element-by-element Schur complement approximations for indefinite and general nonsymmetric matrices of two-by-two block form, as arising in finite element discretized systems of PDEs The paper provides some analysis of the so-obtained approximation and attempts to quantify the quality of the underlying two-by-two matrix splitting in a way ...
Maya Neytcheva, Minh Do-Quang, He Xin
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We consider element-by-element Schur complement approximations for indefinite and general nonsymmetric matrices of two-by-two block form, as arising in finite element discretized systems of PDEs The paper provides some analysis of the so-obtained approximation and attempts to quantify the quality of the underlying two-by-two matrix splitting in a way ...
Maya Neytcheva, Minh Do-Quang, He Xin
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Applied Mathematics and Computation, 2009
Starting with I. Schur there is a considerable literature describing conditions on the blocks of a \(2\times2\) block matrix which enable us to give a simple expression for the inverse matrix, or more generally the Drazin inverse or Moore-Penrose (MP) inverse [see, for example, \textit{X. Sheng} and \textit{C. Chen}, Appl. Math. Comput. 196, No.~1, 174-
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Starting with I. Schur there is a considerable literature describing conditions on the blocks of a \(2\times2\) block matrix which enable us to give a simple expression for the inverse matrix, or more generally the Drazin inverse or Moore-Penrose (MP) inverse [see, for example, \textit{X. Sheng} and \textit{C. Chen}, Appl. Math. Comput. 196, No.~1, 174-
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Class-overlap undersampling based on Schur decomposition for Class-imbalance problems
Expert Systems With Applications, 2023代琪, Jian-Wei Liu
exaly
A Newton–Schur alternative to the consistent tangent approach in computational plasticity
Computer Methods in Applied Mechanics and Engineering, 2007Mathias Wallin
exaly
Triangular Schur Complement of Generalized Strictly Doubly Diagonally Dominant Matrices
Pure Mathematics, 2020openaire +1 more source

