Results 221 to 230 of about 850,977 (257)
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VIBRATION ANALYSIS BY DISCRETE SINGULAR CONVOLUTION

Journal of Sound and Vibration, 2001
Summary: This paper explores the utility of a discrete singular convolution algorithm for vibration analysis. A number of different realizations of singular convolution kernels are selected to illustrate the present algorithm. Vibration analysis of strings, rods, beams, diatomic molecules, membranes, waveguides and thin plates are utilized to test ...
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Seepage Analysis with Discrete Singular Convolution Method

2010
In this paper, seepage analysis in isotropic environment is presented by discrete singular convolution (DSC) method. This method has been used for solving numerical problems since 1999. The theoretical basis of the method is distribution and wavelet theory.
Attarnejad, R., Rabbanee, M.
openaire   +1 more source

Free vibration analysis of multiple-stepped beams by the discrete singular convolution

Applied Mathematics and Computation, 2013
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guohui Duan, Xinwei Wang 0004
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A generalized discrete singular convolution algorithm improved by regularizing singularities for one electron system

Chemical Physics Letters, 2009
A discrete singular convolution (DSC) algorithm was generalized from uniform discretization to nonuniform discretization by introducing a mapping method to regularize the singularities involved. The approach was demonstrated using a radial Schrodinger equation of a hydrogen atom with a Coulomb-like potential that involves a singularity.
K.G. Hu, R.Q. Zhang
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Novel Symplectic Discrete Singular Convolution Method for Hamiltonian PDEs

Communications in Computational Physics, 2016
This paper explores the discrete singular convolution method for Hamiltonian PDEs. The differential matrices corresponding to two delta type kernels of the discrete singular convolution are presented analytically, which have the properties of high-order accuracy, bandlimited structure and thus can be excellent candidates for the spatial discretizations
Wenjun Cai, Huai Zhang, Yushun Wang
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Solving quantum eigenvalue problems by discrete singular convolution

Journal of Physics B: Atomic, Molecular and Optical Physics, 2000
This paper explores the utility of a discrete singular convolution (DSC) algorithm for solving the Schrodinger equation. DSC kernels of Shannon, Dirichlet, modified Dirichlet and de la Vallee Poussin are selected to illustrate the present algorithm for obtaining eigenfunctions and eigenvalues.
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Discrete singular convolution for the solution of the Fokker–Planck equation

The Journal of Chemical Physics, 1999
This paper introduces a discrete singular convolution algorithm for solving the Fokker–Planck equation. Singular kernels of the Hilbert-type and the delta type are presented for numerical computations. Various sequences of approximations to the singular kernels are discussed.
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Discrete Singular Convolution–Finite Subdomain Method for the Solution of Incompressible Viscous Flows

Journal of Computational Physics, 2002
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Wan, D.C., Patnaik, B.S.V., Wei, G.W.
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Discrete singular convolution mapping methods for solving singular boundary value and boundary layer problems

The European Physical Journal Plus, 2017
A modified discrete singular convolution method is proposed. The method is based on the single (SE) and double (DE) exponential transformation to speed up the convergence of the existing methods. Numerical computations are performed on a wide variety of singular boundary value and singular perturbed problems in one and two dimensions.
Edson Pindza, Eben Maré
openaire   +1 more source

Discrete singular convolution for fourth-order multi-term time fractional equation

Tbilisi Mathematical Journal, 2021
This paper studies the fourth-order problem with multi-term time fractional integral operator under simply supported type conditions. We first introduce a novel computational approach, the discrete singular convolution (DSC) algorithm, for analyzing this problem.
Liu, Xingguo   +3 more
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