Mostrando 10 resultados de: 33
Filtros aplicados
Publisher
Applied Mathematics and Information Sciences(7)
AIMS Mathematics(6)
Axioms(4)
Symmetry(4)
Entropy(3)
Integral inequalities of Hermite-Hadamard type for quasi-convex functions with applications
ArticleAbstract: There is a strong connection between convexity and inequalities. So, techniques from each concept apPalabras claves:Hermite-hadamard inequality, Hölder inequality, Quasi-convex functionAutores:Abdeljawad T., Miguel Vivas Cortez, Mohammed P.O., Yenny Rangel-OliverosFuentes:googlescopusq<inf>1</inf> q<inf>2</inf>-Ostrowski-Type Integral Inequalities Involving Property of Generalized Higher-Order Strongly n-Polynomial Preinvexity
ArticleAbstract: Quantum calculus has numerous applications in mathematics. This novel class of functions may be usedPalabras claves:preinvex function, preinvex higher-order generalized strongly n-polynomial preinvex function, q q -Hölder integral inequality function 1 2, q q -Ostrowski-type inequalities 1 2Autores:Kalsoom H., Miguel Vivas CortezFuentes:googlescopusGeneralized fractional Hermite-Hadamard type inclusions for co-ordinated convex interval-valued functions
ArticleAbstract: In this article, we introduce the notions of generalized fractional integrals for the interval-valuePalabras claves:co-ordinated convex, fractional integral, H-H inclusion, integral inclusions, IVFsAutores:Ali M.A., Budak H., Chasreechai S., Kara H., Miguel Vivas CortezFuentes:googlescopusRefinements for Hermite-Hadamard type inequalities for operator h-convex function
ArticleAbstract: In the present paper we introduce the notion of operator h-convex function. Also, we obtain new JensPalabras claves:Hermite- Hadamard inequalities, Jensen inequalities type, Operator convex functions, Operator h- convex functions, Self-adjoint operatorsAutores:Hernández J.E.H., Miguel Vivas CortezFuentes:googlescopusHermite-hadamard-fejér type inequalities for strongly (s,m)-convex functions with modulus c, in second sense
ArticleAbstract: We introduce the class of strongly (s,m)-convex functions modulus c > 0 in the second sense, and proPalabras claves:Convexity generalized, Inequalities of fejér type, Inequalities of hermite typeAutores:Giménez J., Miguel Vivas Cortez, Mireya Rafaela Bracamonte PFuentes:scopusHermite–jensen–mercer-type inequalities via caputo–fabrizio fractional integral for h-convex function
ArticleAbstract: Integral inequalities involving many fractional integral operators are used to solve various fractioPalabras claves:Caputo–Fabrizio fractional integral, Convex function, H-convex function, Hermite–Hadamard inequality, Jensen inequality, Jensen–Mercer inequalityAutores:Kashuri A., Miguel Vivas Cortez, Sajid S., Saleem M.S., Zahoor M.S.Fuentes:googlescopusNew hermite-Hadamard and Jensen type inequalities for h-convex functions on fractal sets
ArticleAbstract: In this paper, some new Jensen and Hermite-Hadamard inequalities for h-convex functions on fractal sPalabras claves:Fractal sets, Generalized convexity, H-convex functions, Hermite-Hadamard type inequality, Jensen inequalityAutores:Hernández J.E.H., Merentes N., 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:googlescopusOn Non Conformable Fractional Laplace Transform
ArticleAbstract: In the present paper, the main theorems of the classical Laplace transform are generalized in the noPalabras claves:Fractional Calculus, Laplace fractional transformAutores:Herndndez J.E.H., Miguel Vivas Cortez, Oswalde Larreal, Valdes J.E.N., Velasco J.V.Fuentes:googlescopusSome Fractional Inequalities of Ostrowski-Type and related Applications
ArticleAbstract: A significant area in the region of pure and applied mathematics is the integral inequality. As it iPalabras claves:Generalized derivatives and integral, Laplace’s equationAutores:Miguel Vivas Cortez, Sajid S., Saleem M.S.Fuentes:googlescopus