Results 11 to 20 of about 1,234,902 (331)
Ultrasound wave propagation through rough interfaces: Iterative methods [PDF]
, 1996 Two iterative methods for the calculation of acoustic transmission through a rough interface\ud between two media are compared. The methods employ a continuous version of the conjugate\ud gradient technique.
Berg, P.M. van den +2 more
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Eliminating Iterations of Iterative Methods [PDF]
Proceedings of the 2021 Great Lakes Symposium on VLSI, 2021 The sparse linear solver is an important component in lots of scientific computing applications. For large-scale sparse linear systems, general-purpose processors such as CPUs and GPUs are facing challenges of high time complexity and massive data movements between processors and main memories. This work utilizes the ability of in-situ analog computing
Tao Song, Xiaoming Chen, Yinhe Han
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Free Boundary Formulation for BVPs on a Semi-Infinite Interval and Non-Iterative Transformation Methods [PDF]
, 2014 This paper is concerned with two examples on the application of the free boundary formulation to BVPs on a semi-infinite interval. In both cases we are able to provide the exact solution of both the BVP and its free boundary formulation. Therefore, these
Fazio, Riccardo
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On iterative methods for bilevel equilibrium problems
Journal of Inequalities and Applications, 2021 We use the notion of Halpern-type sequence recently introduced by the present authors to conclude two strong convergence theorems for solving the bilevel equilibrium problems proposed by Yuying et al. and some authors.
Chanitnan Jaipranop, Satit Saejung
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Iterative Methods for Computing Vibrational Spectra
Mathematics, 2018 I review some computational methods for calculating vibrational spectra. They all use iterative eigensolvers to compute eigenvalues of a Hamiltonian matrix by evaluating matrix-vector products (MVPs). A direct-product basis can be used for molecules with
Tucker Carrington
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Extended Convergence of Two Multi-Step Iterative Methods
Foundations, 2023 Iterative methods which have high convergence order are crucial in computational mathematics since the iterates produce sequences converging to the root of a non-linear equation. A plethora of applications in chemistry and physics require the solution of
Samundra Regmi +3 more
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SOME ITERATIVE METHODS FOR QUASI-EQUILIBRIUM PROBLEMS
Tạp chí Khoa học Đại học Đà Lạt, 2012 In this paper we present two new extensions of Korpelevich's extragraclient method for solving the scalar Quasi-Equilibrium Problem (QEP) in Euclidean space.
Jean Jacques Strodiot +2 more
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A q-Gradient Descent Algorithm with Quasi-Fejér Convergence for Unconstrained Optimization Problems
Fractal and Fractional, 2021 We present an algorithm for solving unconstrained optimization problems based on the q-gradient vector. The main idea used in the algorithm construction is the approximation of the classical gradient by a q-gradient vector.
Shashi Kant Mishra +5 more
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New SOR-like methods for solving the Sylvester equation
Open Mathematics, 2014 We present new iterative methods for solving the Sylvester equation belonging to the class of SOR-like methods, based on the SOR (Successive Over-Relaxation) method for solving linear systems.
Kierzkowski Jakub
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Schwarz Iterative Methods: Infinite Space Splittings [PDF]
, 2014 We prove the convergence of greedy and randomized versions of Schwarz iterative methods for solving linear elliptic variational problems based on infinite space splittings of a Hilbert space. For the greedy case, we show a squared error decay rate of $O((
Griebel, Michael, Oswald, Peter
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