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On the Integral Inequalities for Riemann-Liouville and Conformable Fractional Integrals

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dc.contributor.author Ozdemir, M. Emin
dc.contributor.author Akdemir, Ahmet Ocak
dc.contributor.author Set, Erhan
dc.contributor.author Ekinci, Alper
dc.date.accessioned 2024-03-26T06:25:42Z
dc.date.available 2024-03-26T06:25:42Z
dc.date.issued 2018
dc.identifier.citation Ozdemir, ME., Akdemir, AO., Set, E., Ekinci, A. (2018). On the Integral Inequalities for Riemann-Liouville and Conformable Fractional Integrals. , 165-198. https://doi.org/10.1007/978-981-13-3013-1_9 en_US
dc.identifier.isbn 978-981-13-3013-1; 978-981-13-3012-4
dc.identifier.issn 2297-0215
dc.identifier.issn 2297-024X
dc.identifier.uri http://dx.doi.org/10.1007/978-981-13-3013-1_9
dc.identifier.uri https://www.webofscience.com/wos/woscc/full-record/WOS:000620217200009
dc.identifier.uri http://earsiv.odu.edu.tr:8080/xmlui/handle/11489/5020
dc.description WoS Categories: Mathematics en_US
dc.description Web of Science Index: Book Citation Index – Science (BKCI-S) en_US
dc.description Research Areas: Mathematics en_US
dc.description.abstract An integral operator is sometimes called an integral transformation. In the fractional analysis, Riemann-Liouville integral operator (transformation) of fractional integral is defined as S-alpha(x) = 1/Gamma(x) integral(x)(0) (x - t)(alpha-1) f(t)dt where f(t) is any integrable function on [0, 1] and alpha > 0, t is in domain of f. en_US
dc.language.iso eng en_US
dc.publisher BIRKHAUSER-SINGAPORE en_US
dc.relation.isversionof 10.1007/978-981-13-3013-1_9 en_US
dc.rights info:eu-repo/semantics/openAccess en_US
dc.subject CONVEX-FUNCTIONS en_US
dc.title On the Integral Inequalities for Riemann-Liouville and Conformable Fractional Integrals en_US
dc.type article en_US
dc.relation.journal ADVANCES IN MATHEMATICAL INEQUALITIES AND APPLICATIONS en_US
dc.contributor.department Ordu Üniversitesi en_US
dc.contributor.authorID 0000-0003-2466-0508 en_US
dc.contributor.authorID 0000-0003-1364-5396 en_US
dc.identifier.startpage 165 en_US
dc.identifier.endpage 198 en_US


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