Nonlocal Controllability for the Semilinear Fuzzy Integrodifferential Equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-Dimensional Fuzzy Vector Space

Nonlocal Controllability for the Semilinear Fuzzy Integrodifferential Equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-Dimensional Fuzzy Vector Space

<p/> <p>We study the existence and uniqueness of solutions and controllability for the semilinear fuzzy integrodifferential equations in <inline-formula><graphic file="1687-1847-2009-734090-i2.gif"/></inline-formula>-dimensional fuzzy vector space <inline-f...

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Main Authors: Park JinHan, Kwun YoungChel, Kim JeongSoon, Park MinJi
Format: Article
Language:English
Published: SpringerOpen 2009-01-01
Series:Advances in Difference Equations
Online Access:http://www.advancesindifferenceequations.com/content/2009/734090
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spelling doaj-89d2114182bb4968b212d8d5b9ef26f82020-11-24T22:05:43ZengSpringerOpenAdvances in Difference Equations1687-18391687-18472009-01-0120091734090Nonlocal Controllability for the Semilinear Fuzzy Integrodifferential Equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-Dimensional Fuzzy Vector SpacePark JinHanKwun YoungChelKim JeongSoonPark MinJi<p/> <p>We study the existence and uniqueness of solutions and controllability for the semilinear fuzzy integrodifferential equations in <inline-formula><graphic file="1687-1847-2009-734090-i2.gif"/></inline-formula>-dimensional fuzzy vector space <inline-formula><graphic file="1687-1847-2009-734090-i3.gif"/></inline-formula> by using Banach fixed point theorem, that is, an extension of the result of J. H. Park et al. to <inline-formula><graphic file="1687-1847-2009-734090-i4.gif"/></inline-formula>-dimensional fuzzy vector space.</p> http://www.advancesindifferenceequations.com/content/2009/734090
collection DOAJ
language English
format Article
sources DOAJ
author Park JinHan
Kwun YoungChel
Kim JeongSoon
Park MinJi
spellingShingle Park JinHan
Kwun YoungChel
Kim JeongSoon
Park MinJi
Nonlocal Controllability for the Semilinear Fuzzy Integrodifferential Equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-Dimensional Fuzzy Vector Space
Advances in Difference Equations
author_facet Park JinHan
Kwun YoungChel
Kim JeongSoon
Park MinJi
author_sort Park JinHan
title Nonlocal Controllability for the Semilinear Fuzzy Integrodifferential Equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-Dimensional Fuzzy Vector Space
title_short Nonlocal Controllability for the Semilinear Fuzzy Integrodifferential Equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-Dimensional Fuzzy Vector Space
title_full Nonlocal Controllability for the Semilinear Fuzzy Integrodifferential Equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-Dimensional Fuzzy Vector Space
title_fullStr Nonlocal Controllability for the Semilinear Fuzzy Integrodifferential Equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-Dimensional Fuzzy Vector Space
title_full_unstemmed Nonlocal Controllability for the Semilinear Fuzzy Integrodifferential Equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-Dimensional Fuzzy Vector Space
title_sort nonlocal controllability for the semilinear fuzzy integrodifferential equations in <inline-formula><graphic file="1687-1847-2009-734090-i1.gif"/></inline-formula>-dimensional fuzzy vector space
publisher SpringerOpen
series Advances in Difference Equations
issn 1687-1839
1687-1847
publishDate 2009-01-01
description <p/> <p>We study the existence and uniqueness of solutions and controllability for the semilinear fuzzy integrodifferential equations in <inline-formula><graphic file="1687-1847-2009-734090-i2.gif"/></inline-formula>-dimensional fuzzy vector space <inline-formula><graphic file="1687-1847-2009-734090-i3.gif"/></inline-formula> by using Banach fixed point theorem, that is, an extension of the result of J. H. Park et al. to <inline-formula><graphic file="1687-1847-2009-734090-i4.gif"/></inline-formula>-dimensional fuzzy vector space.</p>
url http://www.advancesindifferenceequations.com/content/2009/734090
work_keys_str_mv AT parkjinhan nonlocalcontrollabilityforthesemilinearfuzzyintegrodifferentialequationsininlineformulagraphicfile168718472009734090i1gifinlineformuladimensionalfuzzyvectorspace
AT kwunyoungchel nonlocalcontrollabilityforthesemilinearfuzzyintegrodifferentialequationsininlineformulagraphicfile168718472009734090i1gifinlineformuladimensionalfuzzyvectorspace
AT kimjeongsoon nonlocalcontrollabilityforthesemilinearfuzzyintegrodifferentialequationsininlineformulagraphicfile168718472009734090i1gifinlineformuladimensionalfuzzyvectorspace
AT parkminji nonlocalcontrollabilityforthesemilinearfuzzyintegrodifferentialequationsininlineformulagraphicfile168718472009734090i1gifinlineformuladimensionalfuzzyvectorspace
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