Results 111 to 120 of about 89,971 (321)

On Integral Means for Fractional Calculus Operators of Multivalent Functions [PDF]

open access: yes, 2006
2000 Mathematics Subject Classification: Primary 30C45, Secondary 26A33, 30C80Integral means inequalities are obtained for the fractional derivatives and the fractional integrals of multivalent functions.
Owa, Shigeyoshi   +2 more
core  

Some generalized integral inequalities via fractional integrals

open access: yes, 2020
Summary: The main goal of this paper is to introduce a new integral definition concerned with the fractional calculus. Then we establish generalized Hermite-Hadamard type integral inequalities for convex functions using the proposed fractional integrals. The results presented provide extensions of those given in earlier works.
Sarıkaya, Mehmet Zeki   +2 more
openaire   +3 more sources

Fractional Integral Inequalities of Gruss Type via Generalized Mittag-Leffler Function

open access: yesInternational Journal of Analysis and Applications, 2019
We use generalized fractional integral operator containing the generalized Mittag-Leffler function to establish some new integral inequalities of Gr¨uss type. A cluster of fractional integral inequalities have been identified by setting particular values
G. Farid   +3 more
doaj   +2 more sources

Generalized Fractional Integral Inequalities for MT-Non-Convex and pq-Convex Functions

open access: yesJournal of Function Spaces, 2022
Fractional integral inequalities have a wide range of applications in pure and applied mathematics. In the present research, we establish generalized fractional integral inequalities for MT-non-convex functions and pq-convex functions.
Wei Wang   +3 more
doaj   +1 more source

Steffensen's integral inequality for conformable fractional integrals

open access: yesInternational Journal of Analysis and Applications, 2017
The aim of this paper is to establish some Steffensen’s type inequalities for conformable fractional integral. The results presented here would provide generalizations of those given in earlier works.
Sarıkaya, Mehmet Zeki   +2 more
openaire   +4 more sources

Fractional integral inequalities and applications

open access: yesComputers & Mathematics with Applications, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Denton, Z., Vatsala, A.S.
openaire   +2 more sources

A multiscale Bayesian optimization framework for process and material codesign

open access: yesAIChE Journal, EarlyView.
Abstract The simultaneous design of processes and enabling materials such as solvents, catalysts, and adsorbents is challenging because molecular‐ and process‐level decisions are strongly interdependent. Sequential approaches often yield suboptimal results since improvements in material properties may not translate into superior process performance. We
Michael Baldea
wiley   +1 more source

Hermite–Hadamard–Mercer type inequalities for fractional integrals: A study with h-convexity and ψ-Hilfer operators

open access: yesBoundary Value Problems
In this paper, we first prove a generalized fractional version of Hermite-Hadamard-Mercer type inequalities using h-convex functions by means of ψ-Hilfer fractional integral operators.
Noureddine Azzouz   +3 more
doaj   +1 more source

Modification of certain fractional integral inequalities for convex functions

open access: yes, 2020
We consider the modified Hermite–Hadamard inequality and related results on integral inequalities, in the context of fractional calculus using the Riemann–Liouville fractional integrals. Our results generalize and modify some existing results.
P. Mohammed, T. Abdeljawad
semanticscholar   +1 more source

Generalized fractional integral inequalities of Hermite–Hadamard type for harmonically convex functions

open access: yesAdvances in Differential Equations, 2020
In this paper, we establish inequalities of Hermite–Hadamard type for harmonically convex functions using a generalized fractional integral. The results of our paper are an extension of previously obtained results (İşcan in Hacet. J. Math. Stat.
Dafang Zhao   +3 more
semanticscholar   +1 more source

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