Results 1 to 10 of about 678 (135)
Efficient preconditioning strategies for accelerating GMRES in block-structured nonlinear systems for image deblurring. [PDF]
PLoS ONEWe propose an efficient preconditioning strategy to accelerate the convergence of Krylov subspace methods, specifically for solving complex nonlinear systems with a block five-by-five structure, commonly found in cell-centered finite difference ...
Rizwan Khalid +4 more
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Electrocardiographic Imaging: A Comparison of Iterative Solvers [PDF]
Frontiers in Physiology, 2021 Cardiac disease is a leading cause of morbidity and mortality in developed countries. Currently, non-invasive techniques that can identify patients at risk and provide accurate diagnosis and ablation guidance therapy are under development.
Marta Borràs, Judit Chamorro-Servent
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A Plug-and-Play Volume Minimizing Micromixer. [PDF]
Adv Sci (Weinh)ABSTRACT Microscale fluid mixing has numerous applications where rapid and efficient mixing is required, including drug discovery, bio‐analysis and point‐of‐care diagnostics. Conventional soft lithography processes, however, make the integration of robust and reliable mixing difficult to implement in practice, especially across different flow rates ...
Kolesnik K +3 more
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An efficient iterative method for solving large linear systems [PDF]
Journal of Hyperstructures, 2020 This paper presents a new powerful iterative method for solving large and sparse linear systems. Using the idea of theJaya method to the restarted generalized minimum residual (GMRES) method, we propose the Jaya-GMRES method.The JayaGMRES is an efficient
Ali Jamalian, Hossein Aminikhah
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Fluids, 2021 Newton’s method has been widely used in simulation multiphase, multicomponent flow in porous media. In addition, to solve systems of linear equations in such problems, the generalized minimal residual method (GMRES) is often used. This paper analyzed the
Timur Imankulov +4 more
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Adaptive GMRES(m) for the Electromagnetic Scattering Problem
Trends in Computational and Applied Mathematics, 2020 In this article, an adaptive version of the restarted GMRES (GMRES(m)) is introduced for the resolution of the finite difference approximation of the Helmholtz equation. It has been observed that the choice of the restart parameter m strongly affects the
Gustavo Espínola +2 more
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Fractal and Fractional, 2023 The major goal of this work is to present a novel fractional temperature-dependent boundary element model (BEM) for solving thermoelastic wave propagation problems in smart nanomaterials.
Mohamed Abdelsabour Fahmy
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Modified DTS Iteration Methods for Spatial Fractional Diffusion Equations
Mathematics, 2023 For the discretized linear systems of the spatial fractional diffusion equations, we construct a class of a modified DTS iteration method and give its asymptotic convergence conditions.
Xin-Hui Shao, Chong-Bo Kang
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A Simpler GMRES Method for Oscillatory Integrals with Irregular Oscillations
Advances in Mathematical Physics, 2015 A simpler GMRES method for computing oscillatory integral is presented. Theoretical analysis shows that this method is mathematically equivalent to the GMRES method proposed by Olver (2009).
Qinghua Wu, Meiying Xiang
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Optimizing Distributed GMRES Algorithm with Mixed Precision [PDF]
Jisuanji kexueThe generalized minimum residual(GMRES) method is an iterative method for solving sparse linear systems.It is broadly used in many areas like scientific and engineering computing.The exponential data growth makes the scale of problems solved by the GMRES
GUO Shuaizhe, GAO Jianhua, JI Weixing
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