Butt, Saad I.Nasir, Jamshed2023-10-182023-10-182020Özdemir, M. E. vd. (2020). "Several integral inequalities for (α, s, m) -convex functions". AIMS Mathematics, 5(4), 3906-3921.2473-6988https://doi.org/10.3934/math.2020253https://www.aimspress.com/article/doi/10.3934/math.2020253?viewType=HTMLhttp://hdl.handle.net/11452/34421In this paper, we establish several new integral inequalities for (alpha, s, m)-convex functions. We recapture the Hermite-Hadamard inequality as a particular case. In order to obtain our results, we use classical inequalities such as Holder inequality, Holder-Iscan inequality and Power mean inequality. We formulate several bounds involving special functions like classical Euler-Gamma, Beta and Psi-Gamma functions. We also give some applications.eninfo:eu-repo/semantics/openAccessMathematicsConvex function(Alpha, s, m)-convex functionHermite-hadamard inequalityRiemann-liouville fractional integralsHolder's inequalityPower mean inequalityPsi-gamma functionsHermite-hadamard-typem)-convex(Alpha(SSeveral integral inequalities for (α, s, m) -convex functionsArticle0005324840000732-s2.0-850879433453906392154Mathematics, appliedMathematicsOstrowski type inequality; Convex function; Fractional integral