Results 41 to 50 of about 1,825 (154)
Parameterized inequalities based on three times differentiable functions
This paper presents a general identity including two real parameters for three times differentiable functions. By using this equality, we prove several inequalities by using diverse function classes such as convex function, bounded function, Lipschitzian
Bouharket Benaissa +2 more
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New integral inequalities in the class of functions (h, m)-convex [PDF]
In this article, we have defined new weighted integral operators. We formulated a lemma in which we obtained a generalized identity through these integral operators. Using this identity, we obtain some new generalized Simpson's type inequalities for $
Nápoles, Juan E. +2 more
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Photo by Hush Naidoo Jade Photography on Unsplash INTRODUCTION In this collection of narratives, the authors describe their own experiences with and reflections on healthcare worker vaccine hesitancy.
David Hoffman +4 more
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New weighted Simpson type inequalities and their applications [PDF]
In this paper, we establish some weighted Simpson type inequalities and give several applications for Euler’s Beta mapping and special means.
Pečarić, Josip, Tseng, Kuei-Lin
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Simpson, midpoint, and trapezoid-type inequalities for multiplicatively s-convex functions
In this study, we establish new generalizations and results for Simpson, midpoint, and trapezoid-type integral inequalities within the framework of multiplicative calculus. We begin by proving a new identity for multiplicatively differentiable functions.
Özcan Serap
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Fractal analysis is one of interesting research areas of computer science and engineering, which depicts a precise description of phenomena in modeling. Visual beauty and self-similarity has made it an attractive field of research.
Thabet Abdeljawad +3 more
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New bounds for Simpson's inequality
Some new bounds for Simpson's inequality are derived. These bounds are better than some recently obtained bounds.
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On Improved Simpson-Type Inequalities via Convexity and Generalized Fractional Operators
In this work, we develop novel Simpson-type inequalities for mappings with convex properties by employing operators for tempered fractional integrals. These findings expand upon and refine classical results, including those linked to Riemann–Liouville ...
Areej A. Almoneef +3 more
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Dual Simpson type inequalities for multiplicatively convex functions
In this paper we propose a new identity for multiplicative differentiable functions, based on this identity we establish a dual Simpson type inequality for multiplicatively convex functions. Some applications of the obtained results are also given.
Meftah, Badreddine, Lakhdari, Abdelghani
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Some Classical Inequalities Associated with Generic Identity and Applications
In this paper, we derive a new generic equality for the first-order differentiable functions. Through the utilization of the general identity and convex functions, we produce a family of upper bounds for numerous integral inequalities like Ostrowski’s ...
Muhammad Zakria Javed +4 more
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