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  1. 161

    On Discrete Fractional Integral Inequalities for a Class of Functions by Saima Rashid, Hijaz Ahmad, Aasma Khalid, Yu-Ming Chu

    Published 2020-01-01
    “…The governing high discretization of problems is an advanced version of the existing forms that can be transformed into linear and nonlinear difference equations using appropriately adjusted transformations invoking property of observing the new chaotic behaviors of the logistic map. Based on the theory of discrete fractional calculus, explicit bounds for a class of positive functions nn∈ℕ concerned are established. …”
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  2. 162

    Well-posedness characterizations for system of mixed hemivariational inequalities by Kartikeswar Mahalik, Chandal Nahak

    Published 2024-01-01
    “…In this paper, we concern with the concept of well-posedness and well-posedness in generalized sense for a system of mixed hemivariational inequality (SMHVI) with perturbations. We establish several metric characterizations and equivalent conditions of well-posedness for SMHVI. …”
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  3. 163

    Some New Refined General Boas-Type Inequalities by A. Čižmešija, J. Pečarić, D. Pokaz

    Published 2012-01-01
    “…We state and prove a new refined Boas-type inequality in a setting with a topological space and general σ-finite and finite Borel measures. …”
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  4. 164
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    New Double Projection Algorithm for Solving Variational Inequalities by Lian Zheng

    Published 2013-01-01
    “…We propose a class of new double projection algorithms for solving variational inequality problem, which can be viewed as a framework of the method of Solodov and Svaiter by adopting a class of new hyperplanes. …”
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  6. 166

    Fractional Integral Inequalities via Hadamard’s Fractional Integral by Weerawat Sudsutad, Sotiris K. Ntouyas, Jessada Tariboon

    Published 2014-01-01
    “…We establish new fractional integral inequalities, via Hadamard’s fractional integral. …”
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  7. 167

    Popoviciu’s type inequalities for h-MN-convex functions by Mohammad W. Alomari

    Published 2021-12-01
    Subjects: “…popoviciu’s inequality…”
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  8. 168

    Hermite-Hadamard-Type Inequalities for r-Preinvex Functions by Wasim Ul-Haq, Javed Iqbal

    Published 2013-01-01
    “…We aim to fi…nd Hermite-Hadamard inequality for r-preinvex functions. Also, it is investigated for the product of an r-preinvex function and s-preinvex function.…”
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  11. 171

    Generalized Equilibrium Problems Related to Ky Fan Inequalities by Ionel Rovenţa

    Published 2014-01-01
    “…We study a generalized equilibrium problem by using a nonsymmetric extension of Ky Fan’s inequality. As an application, we present a fixed point type algorithm inspired by a model from Tada and Takahashi (2007).…”
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  15. 175

    Testing holographic entropy inequalities in 2 + 1 dimensions by Brianna Grado-White, Guglielmo Grimaldi, Matthew Headrick, Veronika E. Hubeny

    Published 2025-01-01
    “…We extend the Czech-Dong proof for simply-connected spacetimes to spacetimes with π 1 = ℤ (i.e. 2-boundary, genus-0 wormholes). Specializing to vacuum solutions, we also numerically test thousands of distinct inequalities (including all known RT inequalities for up to 6 regions) on millions of randomly chosen configurations of regions and bulk spacetimes, including three different multiply-connected topologies; we find no counterexamples. …”
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  16. 176

    On moment inequalities and stochastic ordering for weighted reliability measures by Broderick O. Oluyede, Mekki Terbeche

    Published 2001-01-01
    “…We obtain stochastic inequalities, error bounds, and classification probability for a general class of distributions. …”
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  18. 178

    An estimate for the best constant in the Lp-Wirtinger inequality with weights by Raffaella Giova

    Published 2008-01-01
    “…We prove an estimate for the best constant C in the following Wirtinger type inequality ∫02πa|w|p≤C∫02πb|w′|p.…”
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  19. 179

    An extension and a refinement of van der Corput's inequality by Jian Cao, Da-Wei Niu, Feng Qi

    Published 2006-01-01
    “…van der Corput's inequality is extended and refined by using Euler-Maclaurin formula and other analytic techniques.…”
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  20. 180