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contributor authorسیدحسن طاهری کاریزنوئیen
contributor authorفائزه توتونیان مشهدen
contributor authorجعفر صابری نجفیen
contributor authorSeyed Hassan Taherifa
contributor authorFaezeh Toutounian Mashhadfa
contributor authorJafar Saberi- Nadjafifa
date accessioned2020-06-06T14:06:30Z
date available2020-06-06T14:06:30Z
date copyright9/5/2011
date issued2011
identifier urihttp://libsearch.um.ac.ir:80/fum/handle/fum/3382702?show=full
description abstractAbstract. An efficient algorithm is proposed for solving nonlinear Fredholm

integral equations (NFIEs) using the Electromagnetic Meta-Heuristic

method (EM). For using this heuristic method, we first approximate a solution

for NFIE. By substitution of this solution in NFIE, we will encounter

an integral to compute. If this integral be computable, then we will have a

system of nonlinear of algebraic equations to solve. If we can not compute

this integral because of the integrand involves some unknowns, then we

choose a value for each constant and next we compute the integral. But the

question have is how do we select these values to achive a good solution for

the integral equations? To ensure this question we try to solve the problem

by EM method. For solving the system of nonlinear equations we proposed

a hybrid of the Newton-GMRES and EM methods. Some numerical examples

provided to show that the proposed algorithm can find solutions of

NFIEs in practical computation time.
en
languageEnglish
titleUSING ELECTROMAGNETIC META-HEURISTIC ALGORITHM FOR SOLVING NONLINEAR FREDHOLM INTEGRAL EQUATIONSen
typeConference Paper
contenttypeExternal Fulltext
subject keywordsKey words and phrasesen
subject keywordsElectromagnetism Meta-Heuristic algorithmen
subject keywordsNonlinear Fredholm

integral equation
en
subject keywordsSystems of nonlinear equationsen
subject keywordsNewton-GMRES methoden
subject keywordsCollocation

method
en
identifier linkhttps://profdoc.um.ac.ir/paper-abstract-1028944.html
conference titleچهل و دومین کنفرانس ریاضی ایرانfa
identifier articleid1028944


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