1. Ordu Üniversitesi Açık Arşiv Sistemi

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Results 1-10 of 11 (Search time: 0.0 seconds).
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Issue DateTitleAuthor(s)
2014On new general integral inequalities for s-convex functionsIscan, Imdat; Ozdemir, M. Emin; Set, Erhan; Ordu Üniversitesi; 0000-0001-6749-0591; 0000-0003-1364-5396
2014SOME OSTROWSKI ' S TYPE INEQUALITIES FOR FUNCTIONS WHOSE SECOND DERIVATIVES ARE s-CONVEX IN THE SECOND SENSEOzdemir, M. Emin; Sarikaya, Mehmet Zeki; Set, Erhan; Ordu Üniversitesi; 0000-0002-6165-9242; 0000-0003-1364-5396
2014On some integral inequalities for twice differentiable mappingsOzdemir, M. Emin; Sarkaya, Mehmet Zeki; Set, Erhan; Ordu Üniversitesi; 0000-0002-6165-9242; 0000-0003-1364-5396
2015Some new Chebyshev type inequalities for functions whose derivatives belongs to L-p spacesAkdemir, Ahmet Ocak; Ozdemir, M. Emin; Sarikaya, M. Zeki; Set, Erhan; Ordu Üniversitesi; 0000-0002-6165-9242; 0000-0003-1364-5396; 0000-0003-2466-0508
2016On new Simpson type inequalities for quasi-convex functions via Riemann-Liouville integralsOzdemir, M. Emin; Set, Erhan; Uygun, Nazli; Ordu Üniversitesi; 0000-0003-1364-5396
2017On New Fractional Hermite-Hadamard Type Inequalities for n-time Differentiable Quasi-Convex Functions and P-FunctionsAlan, E. Aykan; Ozdemir, M. Emin; Set, Erhan; Ordu Üniversitesi; 0000-0003-1364-5396
2017Simpson Type Integral Inequalities for Convex Functions via Riemann-Liouville IntegralsAkdemir, Ahmet Ocak; Ozdemir, M. Emin; Set, Erhan; Ordu Üniversitesi; 0000-0003-1364-5396; 0000-0003-2466-0508
2018Gruss Type Inequalities Involving New Conformable Fractional Integral OperatorsMumcu, Ilker; Ozdemir, M. Emin; Set, Erhan; Ordu Üniversitesi; 0000-0003-1364-5396
2019CERTAIN NEW HERMITE-HADAMARD TYPE INEQUALITIES FOR CONVEX FUNCTIONS VIA FRACTIONAL INTEGRALSKorkut, Necla; Ozdemir, M. Emin; Set, Erhan; Ordu Üniversitesi; 0000-0003-1364-5396
2018On the Integral Inequalities for Riemann-Liouville and Conformable Fractional IntegralsOzdemir, M. Emin; Akdemir, Ahmet Ocak; Set, Erhan; Ekinci, Alper; Ordu Üniversitesi; 0000-0003-2466-0508; 0000-0003-1364-5396

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