Results 1 to 10 of about 434,100 (202)
ACM Transactions on Mathematical Software, 2009 Recent advances in multilevel LU factorizations and novel preprocessing techniques have led to an extremely large number of possibilities for preconditioning sparse, unsymmetric linear systems for solving with iterative methods. However, not all combinations work well for all systems, so making the right choices is essential for obtaining an efficient ...
Jan Mayer
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Convergence of block iterative methods for linear systems arising in the numerical solution of Euler equations [PDF]
Numerische Mathematik, 1991 The authors discuss certain block matrices that are natural block- generalizations of \(Z\)-matrices and \(M\)-matrices and arise in the numerical solution of Euler equations in the area of computational fluid mechanics. They investigate the properties of such matrices and, in particular, give a proof for the convergence of block iterative methods for ...
Elsner, Ludwig, Mehrmann, Volker
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On parallel multisplitting block iterative methods for linear systems arising in the numerical solution of Euler equations [PDF]
Journal of Computational and Applied Mathematics, 2015 The paper studies the convergence of some parallel multisplitting block iterative methods for the solution of linear systems arising in the numerical solution of Euler equations. Some sufficient conditions for convergence are proposed. As special cases the convergence of the parallel block generalized AOR (BGAOR), the parallel block AOR (BAOR), the ...
Zhang, Cheng-yi +2 more
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Iterative solution of shifted positive-definite linear systems arising in a numerical method for the heat equation based on Laplace transformation and quadrature [PDF]
ANZIAM Journal, 2011 AbstractIn earlier work we have studied a method for discretization in time of a parabolic problem, which consists of representing the exact solution as an integral in the complex plane and then applying a quadrature formula to this integral. In application to a spatially semidiscrete finite-element version of the parabolic problem, at each quadrature ...
Mclean, William, Thomée, Vidar
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Variational iterative method: an appropriate numerical scheme for solving system of linear Volterra fuzzy integro-differential equations [PDF]
Advances in Difference Equations, 2018 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
S. Narayanamoorthy, S. Mathankumar
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Teaching and learning iterative methods for solving linear systems using symbolic and numeric software [PDF]
Computer Applications in Engineering Education, 2002 AbstractAn integral approach is presented to strengthen the teaching and learning processes in the environment of the undergraduate course Numerical Analysis (NA) for engineering, examining tha advantages of combining the symbolic and numeric paradigms.
E. A. Cariaga, M. C. Nualart
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Iterative learning control for constrained linear systems [PDF]
International Journal of Control, 2009 This paper considers iterative learning control for linear systems with convex control input constraints. First, the constrained ILC problem is formulated in a novel successive projection framework.
B. Chu, D. Owens
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Journal of Advanced Simulation in Science and Engineering, 2016 Taku Itoh +3 more
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GAMM Archive for Students, 2022 We compare four numerical methods for the time discretization of linear coupled elliptic-parabolic systems. The monolithic method arising from an implicit Euler discretization is the primary method for solving the coupled system.
A. Mujahid
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On the strong P-regular splitting iterative methods for non-Hermitian linear systems
AIMS Mathematics, 2021 The strong P-regular splitting is put forward and defined for iterative methods of non-Hermitian linear systems in the paper. The strong P-regular splitting combining SOR iterative methods and relaxed SOR iterative methods are established, and conditions
Junxiang Lu, Chengyi Zhang
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