Restrictive taylor's approximation and parabolic partial differential equations

DOI10.1080/00207160108805097zbMath0987.65076OpenAlexW4253854029MaRDI QIDQ2752268

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Publication date: 4 February 2002

Published in: International Journal of Computer Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00207160108805097

zbMATH Keywords

finite difference methodnumerical examplesTaylor expansionlinear parabolic equationsrestrictive approximation

Mathematics Subject Classification ID

Heat equation (35K05) Finite difference methods for initial value and initial-boundary value problems involving PDEs (65M06)

Related Items (16)

Unique solvability of restrictive Padé and restrictive Taylor's approximations ⋮ Convergence of the variational iteration method for solving linear systems of ODEs with constant coefficients ⋮ Numerical treatment for solving the perturbed fractional PDEs using hybrid techniques ⋮ On the numerical solution of the Burgers's equation ⋮ Restrictive Taylor's approximation for solving convection-diffusion equation. ⋮ Restrictive Taylor's approximation for two dimensions initial boundary value problem for parabolic PDE. ⋮ Modified approximation for the KdV-Burgers equation ⋮ On the convergence of the restrictive Padé approximation to the exact solutions of IBVP of parabolic and hyperbolic types ⋮ Numerical solution of Burgers' equation with restrictive Taylor approximation ⋮ A finite difference approach for solution of Burgers' equation ⋮ Unnamed Item ⋮ A Comparative Study of a Haar Wavelet Method and a Restrictive Taylor's Series Method for Solving Convection-diffusion Equations ⋮ A restrictive Padé approximation for the solution of the generalized Fisher and Burger-Fisher equations ⋮ Numerical solution of Burgers' equation with factorized diagonal Padé approximation ⋮ Comparison study between restrictive Taylor, restrictive Padé approximations and Adomian decomposition method for the solitary wave solution of the general KdV equation ⋮ Restrictive Chebyshev rational approximation and applications to heat-conduction problems.

Cites Work

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• Group explicit methods for parabolic equations
• A new explicit method for the solution of
• Restrictive padé approximation and parabolic partial differential equations
• Highly accurate method for the convection-diffusion equation

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