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Existence and uniqueness results for an inverse problem for a semilinear equation with final overdetermination

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cris.virtualsource.department5b2b7a97-1aad-4089-831b-cc5bf2f13067
cris.virtualsource.departmentea85c124-7e5e-41ad-858e-bbab0cd081ba
cris.virtualsource.department62854c4a-ae87-4079-8b95-7db7e8b19757
cris.virtualsource.orcid5b2b7a97-1aad-4089-831b-cc5bf2f13067
cris.virtualsource.orcidea85c124-7e5e-41ad-858e-bbab0cd081ba
cris.virtualsource.orcid62854c4a-ae87-4079-8b95-7db7e8b19757
dc.contributor.authorAli Sazaklioglu
dc.contributor.authorAbdullah Erdogan
dc.contributor.authorAllaberen Ashyralyev
dc.contributor.authorSazaklıoğlu, Ali Uğur
dc.date.accessioned2024-05-24T08:08:20Z
dc.date.available2024-05-24T08:08:20Z
dc.date.issued2018
dc.description.abstract<jats:p>In the present paper, unique solvability of a source identification inverse problem for a semilinear equation with a final overdetermination in a Banach space is investigated. Moreover, the first order of accuracy Rothe difference scheme is presented for numerically solving this problem. The existence and uniqueness result for this difference scheme is given. The efficiency of the proposed method is evaluated by means of computational experiments.</jats:p>
dc.identifier.doi10.2298/FIL1803847S
dc.identifier.urihttps://acikarsiv.thk.edu.tr/handle/123456789/218
dc.publisherNational Library of Serbia
dc.relation.ispartofFilomat
dc.relation.issn0354-5180
dc.titleExistence and uniqueness results for an inverse problem for a semilinear equation with final overdetermination
dc.typejournal-article
dspace.entity.typePublication
oaire.citation.issue3
oaire.citation.volume32
relation.isAuthorOfPublication5ca49aab-e769-49a9-a447-ad7ade8e08f9
relation.isAuthorOfPublication.latestForDiscovery5ca49aab-e769-49a9-a447-ad7ade8e08f9

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