Weak form quadrature solution of 2mth-order Fredholm integro-differential equations
From MaRDI portal
Publication:2957747
DOI10.1080/00207160.2015.1070839zbMath1356.65258OpenAlexW2466526135MaRDI QIDQ2957747
Publication date: 27 January 2017
Published in: International Journal of Computer Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00207160.2015.1070839
numerical examplesboundary value problemsnonlinearlinearnumerical solutionGauss-Lobatto quadratureweak formFredholm integro-differential equationdifferential quadrature analog
Integro-ordinary differential equations (45J05) Numerical methods for integral equations (65R20) Other nonlinear integral equations (45G10) Fredholm integral equations (45B05) Linear integral equations (45A05)
Cites Work
- High-order nonlinear Volterra-Fredholm-Hammerstein integro-differential equations and their effective computation
- Quadrature element analysis of planar frameworks
- Weak form quadrature element analysis of planar slender beams based on geometrically exact beam theory
- Numerical solution for the weakly singular Fredholm integro-differential equations using Legendre multiwavelets
- Numerical solutions of systems of linear Fredholm integro-differential equations with Bessel polynomial bases
- Solving linear integro-differential equation system by Galerkin methods with hybrid functions
- An efficient numerical approximation for the linear class of Fredholm integro-differential equations based on Cattani's method
- The numerical solution of the non-linear integro-differential equations based on the meshless method
- Numerical solving initial value problem for Fredholm type linear integro-differential equation system
- Fourth order integro-differential equations using variational iteration method
- Comparison between the homotopy perturbation method and the sine-cosine wavelet method for solving linear integro-differential equations
- A weak form quadrature element method for plane elasticity problems
- Comparison of Legendre polynomial approximation and variational iteration method for the solutions of general linear Fredholm integro-differential equations
- Numerical solution of the higher-order linear Fredholm integro-differential-difference equation with variable coefficients
- Numerical solution of integro-differential equations by using CAS wavelet operational matrix of integration
- Legendre polynomial solutions of high-order linear Fredholm integro-differential equations
- Tau numerical solution of Fredholm integro-differential equations with arbitrary polynomial bases
- Wavelet-Galerkin method for integro-differential equations
- Differential quadrature solutions of eighth-order boundary-value differential equations
- Taylor polynomial solutions of nonlinear Volterra-Fredholm integral equations
- A differential quadrature as a numerical method to solve differential equations
- A method for the numerical solution of the integro-differential equations
- Solution of BVPs for fourth-order integro-differential equations by using homotopy perturbation method
- An effective approach for numerical solutions of high-order Fredholm integro-differential equations
- Solving Fredholm integro-differential equations using reproducing kernel Hilbert space method
- Monte Carlo method for solving Fredholm integral equations of the second kind
- B-Spline collocation method for linear and nonlinear Fredholm and Volterra integro-differential equations
- A Taylor polynomial approach for solving the most general linear Fredholm integro-differential-difference equations
- Solving nonlinear Volterra–Fredholm integro-differential equations using He's variational iteration method
- Solution of high-order linear Fredholm integro-differential equations with piecewise intervals
- A Hermite collocation method for the approximate solutions of high-order linear Fredholm integro-differential equations
- Approximate solution of a class of linear integro-differential equations by Taylor expansion method
- Advanced Differential Quadrature Methods
- Computational Methods for Integral Equations
- A chebyshev collocation method for the solution of linear integro-differential equations
- Numerical solution of n th-order integro-differential equations using trigonometric wavelets
- A new approach for numerical solution of integro-differential equations via Haar wavelets
- Finite Elements
- A reliable algorithm for solving boundary value problems for higher-order integro-differentiable equations
