Results 131 to 140 of about 24,884 (178)
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Mathematical methods in the applied sciences, 2021
In this article, a Sinc‐collocation method is proposed and analyzed for solving the nonlinear fourth‐order partial integro‐differential equation with the multiterm kernels.
Huifa Jiang, Da Xu
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In this article, a Sinc‐collocation method is proposed and analyzed for solving the nonlinear fourth‐order partial integro‐differential equation with the multiterm kernels.
Huifa Jiang, Da Xu
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Sinc-collocation method for solving the Blasius equation
Physics Letters A, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Parand, K. +2 more
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Sinc Collocation Solutions for the Integral Algebraic Equation of Index-1
Advances in Applied Mathematics and Mechanics, 2016Summary: In this article, Sinc collocation method is considered to obtain the numerical solution of integral algebraic equation of index-1 by reducing it to an explicit system of algebraic equation. It is shown that Sinc collocation solution can produce an error of order \(\mathcal{O}(\sqrt{N}e^{-k\sqrt{N}})\).
Zhao, Jingjun, Cao, Yang, Xu, Yang
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International Symposium on Signal, Image, Video and Communications, 2022
The energy levels of the time-independent Schrödinger equation are computed in three dimensions by applying double exponential Sinc collocation method. Numerical results are provided to demonstrate the high accuracy of the proposed approach for different
S. Elgharbi +4 more
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The energy levels of the time-independent Schrödinger equation are computed in three dimensions by applying double exponential Sinc collocation method. Numerical results are provided to demonstrate the high accuracy of the proposed approach for different
S. Elgharbi +4 more
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Journal of Computational and Applied Mathematics
Sinc-collocation methods for Volterra-Fredholm integral equations of the second kind were proposed independently by multiple authors: by Shamloo et al. in 2012 and by Mesgarani and Mollapourasl in 2013.
Tomoaki Okayama
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Sinc-collocation methods for Volterra-Fredholm integral equations of the second kind were proposed independently by multiple authors: by Shamloo et al. in 2012 and by Mesgarani and Mollapourasl in 2013.
Tomoaki Okayama
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Numerical Methods for Partial Differential Equations, 2020
This paper presents a formally second‐order backward differentiation formula (BDF2) Sinc‐collocation method for solving the Volterra integro‐differential equation with a weakly singular kernel.
W. Qiu, Da Xu, Jing Guo
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This paper presents a formally second‐order backward differentiation formula (BDF2) Sinc‐collocation method for solving the Volterra integro‐differential equation with a weakly singular kernel.
W. Qiu, Da Xu, Jing Guo
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Sinc-Collocation Methods for the Solution of Hallen's Integral Equation
Journal of Electromagnetic Waves and Applications, 2005The Sinc-collocation method is presented for solving Hallen's integral equations. Properties of Sinc functions are first presented, these properties are then utilized to reduce the computation of Hallen's integral equations to some linear algebraic equations.
A. Saadatmandi, M. Razzaghi, M. Dehghan
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In this paper we consider a Sinc-collocation method for the two-point boundary value problem of fourth-order ordinary differential equation incorporated with the double exponential transformation (abbreviated as the DE transformation).
Masatake Mori, Masaaki Sugihara
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Solution of nonlinear initial-boundary value problems by sinc collocation-interpolation methods
This paper deals with the solution of initial-boundary value problems for nonlinear evolution equations in one and two space dimensions. The solution technique is based on collocation-interpolation methods which use sinc functions. The application refers
Luca Ridolfi
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Improvement of a Sinc-collocation method for Fredholm integral equations of the second kind
BIT Numerical Mathematics, 2010The main purpose of this paper is to improve the Rashidinia-Zarebnia scheme (RZ Scheme) proposed in [\textit{J. Rashidinia} and \textit{M. Zarebnia}, Appl. Math. Comput. 168, No. 2, 806--822 (2005; Zbl 1082.65601)]. Two alternative schemes are proposed.
Okayama, Tomoaki +2 more
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