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Some new generalized κ–fractional hermite–hadamard–mercer type integral inequalities and their applications
ArticleAbstract: In this paper, we have established some new Hermite–Hadamard–Mercer type of inequalities by using κ–Palabras claves:Error estimation, Hermite–Hadamard inequality, Hölder’s inequality, Jensen–Mercer inequality, Power mean inequality, special meansAutores:Awan M.U., Javed M.Z., Kashuri A., Miguel Vivas Cortez, Noor K.I., Noor M.A.Fuentes:googlescopusExponential Type p–Convex Function with Some Related Inequalities and their Applications
ArticleAbstract: In this paper, the idea of exponential type p–convex function and its algebraic properties have beenPalabras claves:Convexity, Exponential type convexity, Hermite–Hadamard inequalityAutores:Butt S.I., Kashuri A., Miguel Vivas Cortez, Nasir J., Tariq M.Fuentes:googlescopusSome new q-integral inequalities using generalized quantum montgomery identity via preinvex functions
ArticleAbstract: In this work the authors establish a new generalized version of Montgomery's identity in the settingPalabras claves:F-convex functions, Integral inequalities, quantum montgomery identityAutores:Hernández J.E.H., Kashuri A., Liko R., Miguel Vivas CortezFuentes:googlescopusOn φ–Convex Stochastic Processes and Integral Inequalities Related
ArticleAbstract: In this paper the concept of ϕ–convex stochastic process is introduced and certain algebraic propertPalabras claves:Mean square integral inequalities, Stochastic processes, ϕ–convexityAutores:Hernández J.E.H., Kashuri A., Miguel Vivas CortezFuentes:googlescopusSome novel inequalities involving Atangana-Baleanu fractional integral operators and applications
ArticleAbstract: As we know, Atangana and Baleanu developed great fractional integral operators which used the generaPalabras claves:Atangana-Baleanu fractional integrals, bounded functions, higher order strongly n-polynomial convex, Hölder’s inequality, Power mean inequality, special meansAutores:Awan M.U., Javed M.Z., Kashuri A., Miguel Vivas Cortez, Rafique S.Fuentes:googlescopusHermite–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: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:googlescopusSome new post-quantum integral inequalities involving twice (P, q)-differentiable ψ-preinvex functions and applications
ArticleAbstract: The main motivation of this article is derive a new post-quantum integral identity using twice (p, qPalabras claves:bounded functions, Hermite–Hadamard inequality, Hölder’s inequality, Post-quantum calculus, Power mean inequality, special means, ψ-preinvex functionsAutores:Awan M.U., Kashuri A., Miguel Vivas Cortez, Noor M.A., Talib S.Fuentes:googlescopusSome inequalities using generalized convex functions in quantum analysis
ArticleAbstract: In the present work, the Hermite-Hadamard inequality is established in the setting of quantum calculPalabras claves:(m, h , h )-convex functions 1 2, Dominated convexity, Integral inequalities, Quantum calculusAutores:Hernández J.E.H., Kashuri A., Liko R., Miguel Vivas CortezFuentes:googlescopusSome new newton's type integral inequalities for co-ordinated convex functions in quantum calculus
ArticleAbstract: Some recent results have been found treating the famous Simpson's rule in connection with the convexPalabras claves:Co-ordinated convexity, Newton's inequality, q1q2-derivatives, q1q2-integral, QuantumcalculusAutores:Ali M.A., Kashuri A., Miguel Vivas Cortez, Sial I.B., Zhang Z.Fuentes:googlescopus