ViraScience.
Open-access article

HAAR WAVELET METHOD FOR SOLVING STIFF DIFFERENTIAL EQUATIONS

ÜloLepik

Abstract

No abstract recorded for this item.

Similar items

  • Method of Lines With Haar Wavelet For Solving Parabolic Differential Equation

    Open-access article2006JOURNAL OF EDUCATION AND SCIENCEKaisIsmail Ibraheem

  • Haar wavelet method for solving stiff differential equations

    Scholarly record2009Ü. Lepik

    Application of the Haar wavelet approach for solving stiff differential equations is discussed. Solution of singular perturbation problems is also considered. Efficiency of the recommended method is demonstrated by means of four numerical examples, mostly taken from well-known te

  • Solving Stiff Differential Equations with the Method of Patches

    Scholarly record1997David Brydon, John Pearson, Michael Marder

    Solving Stiff Differential Equations with the Method of Patches David Brydon,∗,† John Pearson,† and Michael Marder∗ ∗Department of Physics, Center for Nonlinear Dynamics, University of Texas at Austin, Austin, Texas 78712; and †Los Alamos National Laboratory, MS B258, Los Alamos,

  • The Second Kind Chebyshev Wavelet Method for Fractional Differential Equations with Variable Coefficients

    Scholarly record2013Baofeng Li

    In this article, the second kind Chebyshev wavelet method is presented for solving a class of multi-order fractional differential equations (FDEs) with variable coefficients. We first construct the second kind Chebyshev wavelet, prove its convergence and then derive the operation

  • Legendre Wavelets for Solving Fractional Differential Equations

    Scholarly record2011Hossein Jafari

    In this paper, we develop a framework to obtain approximate numerical solutions to ordinary differential equations (ODEs) involving fractional order derivatives using Legendre wavelets approximations. The continues Legendre wavelets constructed on [0, 1] are utilized as a basis i

  • Legendre Wavelets for Solving Fractional Differential Equations

    Article2011تحقیق در عملیات در کاربردهای آنHossein Jafari, M. Arab.Firoozjaee, M. Soleymanivaraki

    In this paper, we develop a framework to obtain approximate numerical solutions to ordi‌nary differential equations (ODEs) involving fractional order derivatives using Legendre wavelets approximations. The continues Legendre wavelets constructed on [0, 1] are uti‌lized as a basis