Browsing by Author "Han, I."
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Item (h, m) - Convex functions on delta = [a, b] x [c, d] and hadamard-type integral inequality(Amer Inst Physics, 2017) Akdemir, Ahmet Ocak; Ekinci, A.; Han, I.; Set, E.; Dadaşoglu, F.; Karagöz, K.; Öztekin, A.; Özdemir, Muhammet Emin; Uludağ Üniversitesi/Eğitim Fakültesi/Matematik Öğretmenliği Bölümü.; AAH-1091-2021; 22734889600In this paper, we define (h, m) convex functions on Delta = [a, b] x [c, d] and obtain sonic properties of this new class of functions. We also prove a new generalization of Hadamard inequality on the co-ordinates.Item Integral inequalities for co-ordinated s-convex functions(Amer Phyical Society, 2017) Akdemir, Ahmet Ocak; Ekinci, A; Han, I.; Set, E.; Dadaşoglu, F.; Karagöz, K.; Öztekin, A.; Özdemir, Muhamet Emin; Uludağ Üniversitesi/Eğitim Fakültesi/Matematik Öğretmenliği Bölümü.; AAH-1091-2021; 22734889600In the present note, we obtain some new integral inequalities for co-ordinated s -convex functions by using an integral identity.Item On Hadamard-type inequalities for co-ordinated r -convex functions(Amer, 2017-04-25) Ekinci, Alper; Akdemir, Ahmet Ocak; Akdemir, A. O.; Ekinci, A.; Han, I.; Set, E.; Dadaşoglu, F.; Karagöz, K.; Öztekin, A.; Özdemir, Muhamet Emin; Uludağ Üniversitesi/Eğitim Fakültesi/Matematik Öğretmenliği Bölümü.; AAH-1091-2021; 22734889600In this paper we defined r-convexity on the co-ordinates and we established some Hadamard-Type inequalities.Item On new fractional Hermite-Hadamard type inequalities for n-time differentiable quasi-convex functions and P-functions(Amer Inst Physics, 2017) Set, Erhan; Alan, E. Aykan; Akdemir, A. O.; Ekinci, A.; Han, I.; Set, E.; Dadaşoğlu, F.; Karagöz, K.; Öztekin, A.; Özdemir, Muhamet Emin; Uludağ Üniversitesi/Eğitim Fakültesi/İlköğretim Bölümü.; AAH-1091-2021; 22734889600In this article, by using the Hölder's inequality and power mean inequality the authors establish several inequalities of Hermite-Hadamard type for n- time differentiable quasi-convex functions and P- functions involving Riemann-Liouville fractional integrals.