1. Ordu Üniversitesi Açık Arşiv Sistemi

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Results 91-100 of 111 (Search time: 0.0 seconds).
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Issue DateTitleAuthor(s)
2020SOME NEW WIRTINGER TYPE INEQUALITIES FOR η-CONVEX FUNCTIONSSet, Erhan; Akdemir, Ahmet Ocak; Sahin, Eda; Ordu Üniversitesi; 0000-0003-2466-0508
2016Hermite-Hadamard Type Inequalities Obtained via Fractional Integral for Differentiable m-Convex and (α,m)-Convex FunctionsSet, Erhan; Karatas, Suleyman Sami; Khan, Muhammad Adil; Ordu Üniversitesi; 0000-0003-1364-5396
2016Some Inequalities for Generalized s-Convex Functions in the Second Sense on Fractal SetsSet, Erhan; Gozpinar, Abdurrahman; Ordu Üniversitesi; 0000-0003-1364-5396
2016New Inequalities of Hermite-Hadamard Type for Generalized Quasi-Convex Functions With ApplicationsSet, Erhan; Uygun, Nazli; Tomar, Muharrem; Ordu Üniversitesi; 0000-0003-1364-5396
2023New integral inequalities for Atangana-Baleanu fractional integral operators and various comparisons via simulationsSet, Erhan; Akdemir, Ahmet Ocak; Ozdemir, M. Emin; Karaoglan, Ali; Dokuyucu, Mustafa Ali; Ordu Üniversitesi; 0000-0003-2466-0508
2019Hermite-Hadamard-Fejer type inequalities involving generalized fractional integral operatorsSet, Erhan; Choi, Junesang; Alan, E. Aykan; Ordu Üniversitesi; 0000-0003-1364-5396
2016On New Inequalities of Hermite Hadamard Type for Functions Whose Second Derivatives in Absolute Value Are s-ConvexSet, Erhan; Korkut, Necla; Ordu Üniversitesi; 0000-0003-1364-5396
2022Some new Chebyshev type inequalities for fractional integral operator containing a further extension of Mittag-Leffler function in the kernelSet, Erhan; Choi, Junesang; Demirbas, Sevdenur; Ordu Üniversitesi
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
2014Hadamard type inequalities for φ-convex functions on the co-ordinatesSet, Erhan; Sarikaya, Mehmet Zeki; Akdemir, Ahmet Ocak; Ordu Üniversitesi; 0000-0002-6165-9242; 0000-0003-1364-5396; 0000-0003-2466-0508

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