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Hermite-hadamard type mean square integral inequalities for stochastic processes whose twice mean square derivative are generalized η-convex.
ArticleAbstract: In the present work, a new concept of generalized convexity (i.e. generalized η-convexity) is establPalabras claves:Generalized η-convex stochastic processes, Hermite-hadamard inequality, Mean square integral inequalitiesAutores:García C., Hernández J.E.H., Kashuri A., Miguel Vivas-CortezFuentes:googlescopusOn (h<inf>1</inf>,h<inf>2</inf>,m)-GA-convex stochastic processes
ArticleAbstract: In this paper we propose the (h1;h2;m)-GA-Convexity for stochastic processes and give some new generPalabras claves:(h ,h )-convexity 1 2, GA-convexity, Hermite-hadamard inequality, Jensen inequality, Stochastic processesAutores:Hernández J.E.H., Miguel Vivas-CortezFuentes:scopusTrapezium-type AB−fractional Integral Inequalities Using Generalized Convex and Quasi Φ−Convex Functions
ArticleAbstract: The Hermite-Hadamard inequality and an identity for AB−fractional integrals are demonstrated in thisPalabras claves:Ab-fractional integrals, Convexity, Hermite-hadamard inequality, Hölder inequality, Mittag-leffler function, Power mean inequalityAutores:Hernández J.E.H., Kashuri A., Miguel Vivas-CortezFuentes:googlescopusQuantum trapezium-type inequalities using generalized ϕ-convex functions
ArticleAbstract: In this work, a study is conducted on the Hermite-Hadamard inequality using a class of generalized cPalabras claves:Generalized convexity, Hermite-hadamard inequality, Quantum estimates, Special functionsAutores:Hernández J.E.H., Kashuri A., Liko R., Miguel Vivas-CortezFuentes:googlescopus