A homotopy-based wavelet approach for large deflection of a circular plate on nonlinear foundations with parameterized boundaries
type: Item
instance of: scholarly article
title: A homotopy-based wavelet approach for large deflection of a circular plate on nonlinear foundations with parameterized boundaries
author: Qiang Yu
author: Hang Xu
publication date: 2021-04-21T00:00:00Z
Mathematics Subject Classification ID: 65T60
Mathematics Subject Classification ID: 74K20
Mathematics Subject Classification ID: 65M70
Mathematics Subject Classification ID: 74S30
Mathematics Subject Classification ID: 35R11
zbMATH DE Number: 7336201
zbMATH Keywords: circular plate
zbMATH Keywords: wavelet homotopy method
zbMATH Keywords: Winkler-Pasternak foundations
zbMATH Keywords: parameterized Robin boundaries
zbMATH Keywords: linear programming approach
MaRDI profile type: Publication
full work available at URL: j.camwa.2021.03.015
OpenAlex ID: W3149622715
cites work: The mathematical theory of wavelets
cites work: Two-Dimensional Chebyshev Wavelet Method for Camassa-Holm Equation with Riesz Fractional Derivative Describing Propagation of Shallow Water Waves
cites work: Wavelet methods for solving fractional order differential equations
cites work: An Approach with HaarWavelet Collocation Method forNumerical Simulations of Modified KdV and ModifiedBurgers Equations
cites work: Two-dimensional Legendre wavelet method for travelling wave solutions of time-fractional generalized seventh order KdV equation
cites work: A two-dimensional Haar wavelet approach for the numerical simulations of time and space fractional Fokker-Planck equations in modelling of anomalous diffusion systems
cites work: Comparative analysis of variational iteration method and Haar wavelet method for the numerical solutions of Burgers-Huxley and Huxley equations
cites work: An investigation with Hermite wavelets for accurate solution of fractional Jaulent-Miodek equation associated with energy-dependent Schrödinger potential
cites work: Numerical treatment for the solution of fractional fifth-order Sawada-Kotera equation using second kind Chebyshev wavelet method
cites work: Adaptive wavelet methods for elliptic operator equations: Convergence rates
cites work: Second-generation wavelet collocation method for the solution of partial differential equations
cites work: An adaptive wavelet-collocation method for shock computations
cites work: An adaptive multiresolution method for combustion problems: application to flame ball-vortex interaction
cites work: Coherent vortex simulation of weakly compressible turbulent mixing layers using adaptive multiresolution methods
cites work: A Lagrangian Particle‐Wavelet Method
cites work: Simultaneous space-time adaptive wavelet solution of nonlinear parabolic differential equations
cites work: Space-time adaptive wavelet methods for parabolic evolution problems
cites work: A wavelet method for solving a class of nonlinear boundary value problems
cites work: Crack identification in beams using wavelet analysis.
cites work: Refinements of damage detection methods based on wavelet analysis of dynamical shapes
cites work: Integration modified wavelet neural networks for solving thin plate bending problem
cites work: Q4326380
cites work: A wavelet integral collocation method for nonlinear boundary value problems in physics
cites work: A simultaneous space-time wavelet method for nonlinear initial boundary value problems
cites work: A HAM-based wavelet approach for nonlinear ordinary differential equations
cites work: A HAM-based wavelet approach for nonlinear partial differential equations: two dimensional Bratu problem as an application
cites work: Coiflets solutions for Föppl-von Kármán equations governing large deflection of a thin flat plate by a novel wavelet-homotopy approach
cites work: A novel homotopy-wavelet approach for solving stream function-vorticity formulation of Navier-Stokes equations
cites work: Q5722857
cites work: Iterative solutions for the non-linear bending of circular plates
cites work: On the convergence of the Chien's perturbation method for von Karman plate equations
cites work: A dual reciprocity boundary element approach for the problems of large deflection of thin elastic plates
cites work: The BEM for plates of variable thickness on nonlinear biparametric elastic foundation. An analog equation solution
cites work: Fourier series solution for a rectangular thick plate with free edges on an elastic foundation
cites work: Boundary element analysis of a plate on elastic foundations
cites work: A method for the analysis of plates on a two-parameter foundation
cites work: Nonlinear analysis of thin rectangular plates on Winkler-Pasternak elastic foundations by DSC-HDQ methods
cites work: Non-linear analysis of plates by the analog equation method
cites work: RBF-based meshless method for large deflection of elastic thin plates on nonlinear foundations
cites work: RBF meshless method for large deflection of thin plates with immovable edges
cites work: Analysis of simply supported and clamped Reissner's plates on Pasternak-type foundation by the boundary element method
cites work: Comparison between homotopy perturbation method and optimal homotopy asymptotic method for the soliton solutions of Boussinesq-Burger equations
cites work: Nonlinear analysis for extreme large bending deflection of a rectangular plate on non-uniform elastic foundations
cites work: THE COMPUTATION OF WAVELET-GALERKIN APPROXIMATION ON A BOUNDED INTERVAL
cites work: Nonlinear bending and post-buckling of a functionally graded circular plate under mechanical and thermal loadings.
cites work: An iterative HAM approach for nonlinear boundary value problems in a semi-infinite domain
DOI: 10.1016/J.CAMWA.2021.03.015
published in: Computers & Mathematics with Applications
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description: scientific article; zbMATH DE number 7336201