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  1. 541

    Hadamard and Fejér–Hadamard Inequalities for Further Generalized Fractional Integrals Involving Mittag-Leffler Functions by M. Yussouf, G. Farid, K. A. Khan, Chahn Yong Jung

    Published 2021-01-01
    “…The results of this paper are connected with various published fractional integral inequalities.…”
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    Article
  2. 542

    New Developments on Ostrowski Type Inequalities via q-Fractional Integrals Involving s-Convex Functions by Xiaoming Wang, Khuram Ali Khan, Allah Ditta, Ammara Nosheen, Khalid Mahmood Awan, Rostin Matendo Mabela

    Published 2022-01-01
    “…Specially, Ostrowski type inequalities for q-integrals and Ostrowski type inequalities for convex functions are deduced.…”
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    Article
  3. 543

    On Spectrum of the Laplacian in a Circle Perforated along the Boundary: Application to a Friedrichs-Type Inequality by G. A. Chechkin, Yu. O. Koroleva, L.-E. Persson, P. Wall

    Published 2011-01-01
    “…As an application of the obtained results, the asymptotic behavior of the best constant in a Friedrichs-type inequality is investigated.…”
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    Article
  4. 544

    Unifications of Continuous and Discrete Fractional Inequalities of the Hermite–Hadamard–Jensen–Mercer Type via Majorization by Shah Faisal, Muhammad Adil Khan, Tahir Ullah Khan, Tareq Saeed, Zaid Mohammmad Mohammad Mahdi Sayed

    Published 2022-01-01
    “…The main objective of the paper is to develop an innovative idea of bringing continuous and discrete inequalities into a unified form. …”
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    Article
  5. 545

    Some New Inequalities for p-Convex Functions via a K-Fractional Conformable Integral by Yan Dou, Muhammad Shoaib Saleem, Nimra Anwar, Haiping Gao

    Published 2022-01-01
    “…The intention of this paper is to develop some new Hermite–Jensen–Mercer type inequalities for p−convex functions via k−fractional conformable integrals. …”
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    Article
  6. 546

    Blending physics with data using an efficient Gaussian process regression with soft inequality and monotonicity constraints by Didem Kochan, Xiu Yang

    Published 2025-01-01
    “…In this work, we propose a new Gaussian process (GP) regression framework that enforces the physical constraints in a probabilistic manner. …”
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    Article
  7. 547
  8. 548

    A Simple Exact Penalty Function Method for Optimal Control Problem with Continuous Inequality Constraints by Xiangyu Gao, Xian Zhang, Yantao Wang

    Published 2014-01-01
    “…We consider an optimal control problem subject to the terminal state equality constraint and continuous inequality constraints on the control and the state. …”
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    Article
  9. 549

    Robust Model Predictive Control Using Linear Matrix Inequalities for the Treatment of Asymmetric Output Constraints by Mariana Santos Matos Cavalca, Roberto Kawakami Harrop Galvão, Takashi Yoneyama

    Published 2012-01-01
    “…One of the main advantages of predictive control approaches is the capability of dealing explicitly with constraints on the manipulated and output variables. …”
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    Article
  10. 550
  11. 551
  12. 552

    A Study on Some New Reverse Hilbert-Type Inequalities and Its Generalizations on Time Scales by M. Zakarya, Ahmed I.Saied, Ghada AlNemer, H. M. Rezk

    Published 2022-01-01
    “…This study develops the study of reverse Hilbert-type inequalities on time scales where we can establish some new generalizations of reverse Hilbert-type inequalities via supermultiplicative functions on time scales by applying reverse Hölder inequalities. …”
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    Article
  13. 553

    State Estimation for Switched Time-Varying Systems with Delay and Nonlinear Disturbance: An Integral Inequality Method by Fanwei Meng, Yuangong Sun

    Published 2019-01-01
    “…By using an integral inequality technique and a method used in positive systems, we have established several explicit criteria for state estimation of the system, which reduce to stability criteria for some particular cases. …”
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    Article
  14. 554

    Subgradient Extragradient Method for Finite Lipschitzian Demicontractions and Variational Inequality Problems in a Hilbert Space by Sarawut Suwannaut

    Published 2024-01-01
    “…Then, a strong convergence theorem for finding a common element of the common fixed point set of finite Lipschitzian demicontraction mappings and the common solution set of variational inequality problems is established. Furthermore, numerical examples are given to support the main theorem.…”
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    Article
  15. 555

    An Iteration to a Common Point of Solution of Variational Inequality and Fixed Point-Problems in Banach Spaces by H. Zegeye, N. Shahzad

    Published 2012-01-01
    “…We introduce an iterative process which converges strongly to a common point of solution of variational inequality problem for a monotone mapping and fixed point of uniformly Lipschitzian relatively asymptotically nonexpansive mapping in Banach spaces. …”
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    Article
  16. 556

    A Generalized Strong Convergence Algorithm in the Presence of Errors for Variational Inequality Problems in Hilbert Spaces by Mostafa Ghadampour, Donal O’Regan, Ebrahim Soori, Ravi P. Agarwal

    Published 2021-01-01
    “…In this paper, we study the strong convergence of an algorithm to solve the variational inequality problem which extends a recent paper (Thong et al., Numerical Algorithms. 78, 1045-1060 (2018)). …”
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    Article
  17. 557

    Finite-Time Stability of Neutral Fractional Time-Delay Systems via Generalized Gronwalls Inequality by Pang Denghao, Jiang Wei

    Published 2014-01-01
    “…With the generalized Gronwall inequality, sufficient conditions of the finite-time stability are obtained for the particular class of neutral fractional time-delay systems.…”
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    Article
  18. 558
  19. 559

    Some New Tempered Fractional Pólya-Szegö and Chebyshev-Type Inequalities with Respect to Another Function by Gauhar Rahman, Kottakkaran Sooppy Nisar, Thabet Abdeljawad, Muhammad Samraiz

    Published 2020-01-01
    “…Additionally, examples of constructing bounded functions are considered. Furthermore, one can easily form new inequalities for Katugampola fractional integrals, generalized Riemann–Liouville fractional integral concerning another function Ψ in the kernel, and generalized fractional conformable integral by applying different conditions.…”
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    Article
  20. 560