Weak formulation based Haar wavelet method for solving differential equations
type: Item
instance of: scholarly article
title: Weak formulation based Haar wavelet method for solving differential equations
zbMATH Open document ID: 1162.65395
author: Jüri Majak
author: Meelis Pohlak
author: Martin Eerme
author: Toomas Lepikult
published in: Applied Mathematics and Computation
publication date: 2009-06-09T00:00:00Z
Mathematics Subject Classification ID: 65M70
Mathematics Subject Classification ID: 65T60
zbMATH DE Number: 5562996
zbMATH Keywords: Haar wavelet
zbMATH Keywords: weak formulation based solution
zbMATH Keywords: shock wave
MaRDI profile type: Publication
full work available at URL: j.amc.2009.01.089
OpenAlex ID: W2029911730
cites work: A numerical solution of the Burgers' equation using cubic B-splines
cites work: Numerical solution of the generalized Burgers' equation via spectral/spline methods
cites work: Fourth-order finite difference method for solving Burgers' equation
cites work: A linearized numerical scheme for Burgers-like equations
cites work: Numerical solutions of the Burgers' equation by the least-squares quadratic B-spline finite element method
cites work: Numerical solution of Burger's equation
cites work: Numerical solution of periodic Burgers equation
cites work: A direct variational method applied to Burgers' equation
cites work: Spectral and finite difference solutions of the Burgers equations
cites work: A numerical solution of Burgers' equation by finite element method constructed on the method of discretization in time
cites work: A numerical solution of Burgers' equation
cites work: The semi-approximate approach for solving Burgers' equation with high Reynolds number
cites work: A numerical solution of Burgers' equation by modified Adomian method
cites work: Numerical solution of evolution equations by the Haar wavelet method
cites work: Wavelets and the numerical solution of partial differential equations
cites work: Q3836280
cites work: Two adaptive wavelet algorithms for nonlinear parabolic partial differential equations
cites work: Q4469082
cites work: Numerical solution of differential equations using Haar wavelets
cites work: Haar wavelet method for solving lumped and distributed-parameter systems
cites work: Haar wavelet direct method for solving variational problems.
cites work: Wavelet and Wave Analysis as Applied to Materials with Micro or Nanostructure
cites work: Solving integral and differential equations by the aid of non-uniform Haar wavelets
DOI: 10.1016/J.AMC.2009.01.089
Recommended article: HAAR WAVELET METHOD FOR SOLVING STIFF DIFFERENTIAL EQUATIONS
Recommended article: Numerical solution of differential equations using Haar wavelets
Recommended article: Numerical solution of stiff differential equations via Haar wavelets
Recommended article: A new approach for numerical solution of integro-differential equations via Haar wavelets
Recommended article: Haar wavelet method for solving some nonlinear parabolic equations
Recommended article: Haar wavelet method for nonlinear integro-differential equations
Recommended article: Q5018853
Recommended article: Solving integral and differential equations by the aid of non-uniform Haar wavelets
Recommended article: A numerical solution of homogeneous and inhomogeneous harmonic differential equation with Haar wavelet
Recommended article: Q6135021
description: scientific article; zbMATH DE number 5562996