Results 191 to 200 of about 411 (241)
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Iterative Solution Methods and Preconditioners for Block-Tridiagonal Systems of Equations

SIAM Journal on Matrix Analysis and Applications, 1992
The authors study semicirculant preconditioners \(M\) used in CG-like iterative methods for solving linear systems \(Bu=b\) of \(n\) algebraic equations arising typically from the implicit time and finite difference spatial discretizations of initial-boundary value problems for linear systems of partial differential equations of the form \(\partial u ...
Holmgren, S., Otto, K.
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A general preconditioner accelerated SOR-type iterative method for multi-linear systems with $${\mathcal {Z}}$$-tensors

Computational and Applied Mathematics, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lu-Bin Cui, Yu-Dong Fan, Yu-Tao Zheng
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PMHSS iteration method and preconditioners for Stokes control PDE-constrained optimization problems

Numerical Algorithms, 2020
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Cao, Shan-Mou, Wang, Zeng-Qi
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Efficient Preconditioner and Iterative Method for Large Complex Symmetric Linear Algebraic Systems

East Asian Journal on Applied Mathematics, 2017
AbstractWe discuss an efficient preconditioner and iterative numerical method to solve large complex linear algebraic systems of the form (W + iT)u = c, where W and T are symmetric matrices, and at least one of them is nonsingular. When the real part W is dominantly stronger or weaker than the imaginary part T, we propose a block multiplicative (BM ...
Liao, Li Dan, Zhang, Guo Feng
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A splitting iterative method and preconditioner for complex symmetric linear system via real equivalent form

Advanced Studies: Euro-Tbilisi Mathematical Journal, 2021
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Bao, Wen-Bin, Miao, Shu-Xin
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A preconditioner based on a splitting-type iteration method for solving complex symmetric indefinite linear systems

Japan Journal of Industrial and Applied Mathematics, 2021
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Cui, Lu-Bin   +2 more
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Advances in Iterative Methods and Preconditioners for the Helmholtz Equation

Archives of Computational Methods in Engineering, 2007
The Helmholtz equation \(\nabla ^{2}u(\mathbf{x})+\kappa ^{2}u(\mathbf{x})=h( \mathbf{x}),\) where \(\nabla ^{2}\) is the Laplacian, \(\kappa \) is the wave number, \(h\) is a forcing function and \(u\) is the amplitude, finds applications in many important fields including aeroacoustics, under-water acoustics, seismic inversion and electromagnetics ...
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Performance of Neumann Expansion Preconditioners for Iterative Methods with Geotechnical Elastoplastic Applications

International Journal of Geomechanics, 2016
AbstractBecause most geotechnical analyses may involve elastoplastic geomaterials, a robust solution scheme is of critical importance to the efficiency of the entire finite-element (FE) computation. To accelerate the Krylov subspace iterative methods, some preconditioning techniques have been developed based on the factorization of elastic stiffness ...
Xi Chen   +3 more
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On Single Precision Preconditioners for Krylov Subspace Iterative Methods

2008
Large sparse linear systems Ax= barise in many scientific applications. Krylov subspace iterative methods are often used for solving such linear systems. Preconditioning techniques are efficient to reduce the number of iterations of Krylov subspace methods.
Hiroto Tadano, Tetsuya Sakurai
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Incomplete LU Preconditioners for Conjugate-Gradient-Type Iterative Methods

SPE Reservoir Engineering, 1988
Summary In recent years, such conjugate-gradient-type methods as orthomin have been used very successfully with various preconditioners to solve the unsymmetric linear systems that arise in reservoir simulation. Here these successful iterative methods are combined with a new set of preconditioners that have been derived from some ...
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