Estimation-type results on the k-fractional Simpson-type integral inequalities and applications
We establish a Simpson-type identity of multiparameter and certain Simpson-type inequalities via k-fractional integrals. Worth mentioning, the obtained inequalities in this article generalize some results presented by Set et al.
Jialu Nie +3 more
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Debates on the absence of women in senior organizational roles continue to proliferate but relatively little attention is paid to the Higher Education (HE) context in which women in leadership roles are seriously under-represented.
Paula Burkinshaw +2 more
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Weighted Simpson type inequalities for h-convex functions
Summary: In this paper we establish some weighted Simpson type inequalities for functions whose derivatives in absolute value are \(h\)-convex.
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Operator Monotone Functions and Convexity of Its Derivatives Norms
Introduction Given the important role convex and quasi-convex functions play in many areas of mathematics and especially in optimization, one of the inequalities that has attracted the attention of many mathematicians in recent decades is Hermit ...
Zahra Rahimi Chegeni +2 more
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Parametric Inequalities for s-Convex Stochastic Processes via Caputo Fractional Derivatives
This paper establishes a general parametric integral identity involving (n+1)-times differentiable stochastic processes, formulated entirely in terms of stochastic k-Caputo fractional derivatives.
Ymnah Alruwaily +4 more
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Livelihood Diversity and the Impact on Farming Household Income in the Karst Region of Indonesia [PDF]
Indonesia consist of diverse agroecosystems, including karst landscapes and it shapes household livelihood strategies and contribute to rural income inequality.
Susanti Wiwi +3 more
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Simpson Type Inequalities for m-convex Functions
In this paper, we establish some new inequalities for functions whose third derivatives in the absolute value are m-convex.
Özdemir, M. Emin +2 more
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Integral Inequalities Using Generalized Convexity Property Pertaining to Fractional Integrals and Their Applications [PDF]
In this study, we established the Hermite-Hadamard type, Simpson type, Ostrowski type and midpoint type integral inequalities for the s-convex functions in the second sense via Katugampola fractional integrals.
Muhammad Talha +2 more
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Corrected Simpson's second formula inequalities on fractal set
Summary: The aim of this research is to investigate the corrected Simpson's second formula within the context of local fractional calculus. Firstly, we present a new integral identity that is related to the formula, which enables us to derive several integral inequalities for functions whose local fractional derivatives are generalized \((s,P)\)-convex
Meftah, Badreddine +3 more
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On Fractal–Fractional Simpson-Type Inequalities: New Insights and Refinements of Classical Results
In this paper, we introduce a novel fractal–fractional identity, from which we derive new Simpson-type inequalities for functions whose first-order local fractional derivative exhibits generalized s-convexity in the second sense.
Fahad Alsharari +2 more
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