Results 71 to 80 of about 1,700,875 (356)
On Generalizations of Integral Inequalities
Issues of Analysis, 2022 Summary: In the present study, several new generalized integral inequalities of the Hadamard and Simpson-type are obtained. The results were obtained for functions whose first and third derivatives are either convex or satisfy the Lipschitz condition or the conditions of the Lagrange theorem.
BAYRAKTAR, BAHTİYAR +2 more
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International Journal of Adaptive Control and Signal Processing, EarlyView.This work introduces an adaptive human pilot model that captures pilot time‐delay effects in adaptive control systems. The model enables the prediction of pilot–controller interactions, facilitating safer integration and improved design of adaptive controllers for piloted applications.
Abdullah Habboush, Yildiray Yildiz
wiley +1 more source
SIMPSON’S TYPE INEQUALITIES VIA THE KATUGAMPOLA FRACTIONAL INTEGRALS FOR s-CONVEX FUNCTIONS [PDF]
, 2021 Seth Kermausuor
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Advanced Functional Materials, EarlyView.3D porous carbons with tunable density are crucial for energy storage, separations, and load‐bearing applications; however, their fabrication is often constrained by shrinkage during pyrolysis. This study optimizes and demonstrates the versatility of a template–coating pair strategy, producing materials that largely retain their shape and hierarchical ...
Adarsh Suresh +7 more
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Fractional integral inequalities and global solutions of fractional differential equations
Electronic Journal of Qualitative Theory of Differential Equations, 2020 New fractional integral inequalities are established, which generalize some famous inequalities. Then we apply these new fractional integral inequalities to study global existence results for fractional differential equations.
Tao Zhu
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Some Fractional Integral Inequalities for a Generalized Class of Nonconvex Functions
Journal of Mathematics, 2022 Fractional integral inequalities help to solve many difference equations. In this paper, we present some fractional integral inequalities for generalized harmonic nonconvex functions. Moreover, we also present applications of developed inequalities.
Yeliang Xiao +2 more
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Opial integral inequalities for generalized fractional operators with nonsingular kernel
Journal of Inequalities and Applications, 2020 We consider the well-known classes of functions U 1 ( v , k ) $\mathcal{U}_{1}(\mathbf{v},\mathtt{k})$ and U 2 ( v , k ) $\mathcal{U}_{2}(\mathbf{v},\mathtt{k})$ , and those of Opial inequalities defined on these classes.
P. Mohammed, T. Abdeljawad
semanticscholar +1 more source
Advanced Functional Materials, EarlyView.Cuttlebone‐inspired metamaterials exploit a septum‐wall architecture to achieve excellent mechanical and functional properties. This review classifies existing designs into direct biomimetic, honeycomb‐type, and strut‐type architectures, summarizes governing design principles, and presents a decoupled design framework for interpreting multiphysical ...
Xinwei Li, Zhendong Li
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Applied Mathematics in Science and EngineeringIn this study, midpoint-type integral inequalities for [Formula: see text]-convex function in the third sense, involving Caputo fractional derivatives and Caputo–Fabrizio integral operators, are demonstrated.
Khuram Ali Khan +4 more
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New Modified Conformable Fractional Integral Inequalities of Hermite–Hadamard Type with Applications
, 2020 In this study, a few inequalities of Hermite–Hadamard type are constructed via the conformable fractional operators so that the normal version is recovered in its limit for the conformable fractional parameter.
T. Abdeljawad, P. Mohammed, A. Kashuri
semanticscholar +1 more source