Results 191 to 200 of about 14,592 (227)
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Proceedings of the 2009 conference on Symbolic numeric computation, 2009
The present talk gives a survey of the DE-Sinc numerical methods (= the Sinc numerical methods, which have been developed by Stenger and his school, incorporated with double-exponential transformations). The DE-Sinc numerical methods have a feature that they enjoys the convergence rate O(exp(-κ'n/log n)) with some κ'>0 even if the function, or the ...
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The present talk gives a survey of the DE-Sinc numerical methods (= the Sinc numerical methods, which have been developed by Stenger and his school, incorporated with double-exponential transformations). The DE-Sinc numerical methods have a feature that they enjoys the convergence rate O(exp(-κ'n/log n)) with some κ'>0 even if the function, or the ...
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2002
In this chapter we consider an FK2 of the form (1.2.2): ϕ(x) — λ ∫ a b k(x,s)ϕ(s)ds = f (s), where a ≤ x,s ≤ b, and the kernel k(x,s) has a weak singularity at an endpoint. In numerical approximations, whether in quadrature, finite differences,finite elements, and the like, the computational methods generally use polynomials as basis functions to ...
Prem K. Kythe, Pratap Puri
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In this chapter we consider an FK2 of the form (1.2.2): ϕ(x) — λ ∫ a b k(x,s)ϕ(s)ds = f (s), where a ≤ x,s ≤ b, and the kernel k(x,s) has a weak singularity at an endpoint. In numerical approximations, whether in quadrature, finite differences,finite elements, and the like, the computational methods generally use polynomials as basis functions to ...
Prem K. Kythe, Pratap Puri
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The RK-Sinc Method for Schrödinger equation
2021 International Applied Computational Electromagnetics Society (ACES-China) Symposium, 2021In this work, the time-dependent Schrodinger equations were implemented by the RK-Sinc method. It offers a high quality in spatial approximations with the Sinc function and a high-efficiency procedure to close to the time advance with the strong stability and low storage Runge-Kutta method.
Min Zhu, Yi Wang
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Sinc methods for domain decomposition
Applied Mathematics and Computation, 1996zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lybeck, Nancy J., Bowers, Kenneth L.
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2020
Optimal bounds for the uniform errors of approximation and quadrature in the Sinc basis are extended from simple cartesian products to a class of polyhedra sufficient for most applications by complexification of the space of a simplicial complex. The complexification admits approximation of functions defined on realizations of simplicial complexes that
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Optimal bounds for the uniform errors of approximation and quadrature in the Sinc basis are extended from simple cartesian products to a class of polyhedra sufficient for most applications by complexification of the space of a simplicial complex. The complexification admits approximation of functions defined on realizations of simplicial complexes that
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Sinc-Galerkin method for solving biharmonic problems
Applied Mathematics and Computation, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mohamed El-Gamel +2 more
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Advection‐diffusion equations: Temporal sinc methods
Numerical Methods for Partial Differential Equations, 1995AbstractA fully Sinc–Galerkin method for solving advection–diffusion equations subject to arbitrary radiation boundary conditions is presented. This procedure gives rise to a discretization, which has its most natural representation in the form of a Sylvester system where the coefficient matrix for the temporal discretization is full.
Bowers, Kenneth L. +2 more
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An analysis of research methods in IJPR since inception
International Journal of Production Research, 2017Production research as an academic field has experienced tremendous growth in the last few decades.
Andrew S. Manikas +3 more
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1993
The formulas of the previous chapter are all related to the Cardinal function representation $$C(f,\,h)\, \circ \,\phi (x)\, = \,\mathop \sum \limits_{k = - \infty }^\infty \,F({z_k})\,S(k,h)\, \circ \,\phi (x),$$ (5.1.1) ; with \({z_k}\, = \,{\phi ^{ - 1}}(kh)\).
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The formulas of the previous chapter are all related to the Cardinal function representation $$C(f,\,h)\, \circ \,\phi (x)\, = \,\mathop \sum \limits_{k = - \infty }^\infty \,F({z_k})\,S(k,h)\, \circ \,\phi (x),$$ (5.1.1) ; with \({z_k}\, = \,{\phi ^{ - 1}}(kh)\).
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1995
In this section we derive several methods of approximation using the function values {f(kh)}∞k=- ∞ . We present a family of simple rational functions, which make possible the explicit and arbitrarily accurate rational approximation of the filter, the step (Heaviside) and the impulse (delta) functions.
Marek A. Kowalski +2 more
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In this section we derive several methods of approximation using the function values {f(kh)}∞k=- ∞ . We present a family of simple rational functions, which make possible the explicit and arbitrarily accurate rational approximation of the filter, the step (Heaviside) and the impulse (delta) functions.
Marek A. Kowalski +2 more
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