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Generalizations of fractional hermite-hadamard-mercer like inequalities for convex functions
ArticleAbstract: In this work, we establish inequalities of Hermite-Hadamard-Mercer (HHM) type for convex functions bPalabras claves:Convex functions, Fractional integrals, Hermite-hadamard inequality, Hermite-Hadamard-Mercer inequality, Hölder inequality, Jensen-mercer inequalityAutores:Ali M.A., Budak H., Kashuri A., Miguel Vivas-CortezFuentes:googlescopusGeneralized (p, q)-analogues of Dragomir-Agarwal’s inequalities involving Raina’s function and applications
ArticleAbstract: In this paper, we introduce the class of generalized strongly convex functions using Raina’s functioPalabras claves:Dragomir-Agarwal’s inequality, generalized strongly convex functions, Hölder inequality, Post-quantum calculus, power-mean inequality, Raina’s functionAutores:Awan M.U., Javed M.Z., Kashuri A., Miguel Vivas-Cortez, 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:googlescopusQuantum estimates of ostrowski inequalities for generalized ϕ-convex functions
ArticleAbstract: In this paper, the study is focused on the quantum estimates of Ostrowski type inequalities for q-diPalabras claves:Generalized convexity, Ostrowski inequality, Quantum estimates, Raina's functionAutores:Hernández J.E.H., Kashuri A., Liko R., 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:googlescopusMulti-Parameter Quantum Integral Identity Involving Raina’s Function and Corresponding q-Integral Inequalities with Applications
ArticleAbstract: Convexity performs its due role in the theoretical field of inequalities according to the nature andPalabras claves:Convexity, Hölder’s inequality, Quantum derivatives, quantum integrals, R -convex sAutores:Awan M.U., Kashuri A., Miguel Vivas-Cortez, Noor M.A., Talib S.Fuentes:googlescopusNew Simpson’s Type Estimates for Two Newly Defined Quantum Integrals
ArticleAbstract: In this paper, we give some correct quantum type Simpson’s inequalities via the application of q-HölPalabras claves:Convex function, Q-Hölder’s inequality, Quantum derivatives, quantum integrals, Simpson’s inequalityAutores:Anwar M., Kashuri A., Miguel Vivas-Cortez, Raees M., Rahman G., Samraiz M.Fuentes:googlescopusNew ostrowski type inequalities for coordinated (s,m)-convex functions in the second sense
ArticleAbstract: In the present work we introduce the class of (s,m)-convex functions on the coordinates and some newPalabras claves:(s,m)-convexity in the second sense, Generalized convexity, Ostrowski inequality for coordinatesAutores:García C., Hernández J.E.H., Kashuri A., Miguel Vivas-CortezFuentes:googlescopusOn some generalized Raina-type fractional-order integral operators and related Chebyshev inequalities
ArticleAbstract: In this work, we introduce generalized Raina fractional integral operators and derive Chebyshev-typePalabras claves:Approximation techniques, Chebyshev inequality, Fractional-order integrals, Generalized Raina integral operators, Integral inequalitiesAutores:Hamed Y.S., Hernández J.E.H., Kashuri A., Macías-Díaz J.E., Miguel Vivas-Cortez, Mohammed P.O.Fuentes:googlescopusSome 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:googlescopus