The approximate solution of nonlinear integral equations with the RH wavelet bases in a complex plane
type: Item
instance of: scholarly article
title: The approximate solution of nonlinear integral equations with the RH wavelet bases in a complex plane
zbMATH Open document ID: 1383.65156
author: Peng Zhang
published in: International Journal of Applied and Computational Mathematics
publication date: 2018-03-06T00:00:00Z
Mathematics Subject Classification ID: 65R20
Mathematics Subject Classification ID: 45B05
Mathematics Subject Classification ID: 45D05
Mathematics Subject Classification ID: 45G10
Mathematics Subject Classification ID: 45P05
Mathematics Subject Classification ID: 65T60
zbMATH DE Number: 6847221
zbMATH Keywords: nonlinear integral equation
zbMATH Keywords: rationalized Haar wavelet
zbMATH Keywords: fixed point theorem
zbMATH Keywords: complex plane
zbMATH Keywords: Volterra-Fredholm integral equation
zbMATH Keywords: integral operator
zbMATH Keywords: numerical example
MaRDI profile type: Publication
full work available at URL: s40819-017-0465-7
OpenAlex ID: W2773854382
cites work: Q3575341
cites work: Rationalized Haar wavelet bases to approximate solution of nonlinear Fredholm integral equations with error analysis
cites work: Hybrid Bernstein block-pulse functions method for second kind integral equations with convergence analysis
cites work: Q5739306
cites work: A new method for solving of Darboux problem with Haar wavelet
cites work: A mathematical introduction to wavelets
cites work: Q2956084
cites work: Solving mixed Fredholm-Volterra integral equations by using the operational matrix of RH wavelets
cites work: A new sequential approach for solving the integro-differential equation via Haar wavelet bases
DOI: 10.1007/S40819-017-0465-7
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description: scientific article; zbMATH DE number 6847221