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Késleltetett differenciál- és differenciaegyenletek kvalitatív tulajdonságai
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Awwad E, Győri I, Hartung F: BIBO stability of discrete control systems with several time delays, Miskolc Mathematical Notes 19:1, 95-109, 2018 | Győri I., Horváth L.: Sharp estimation for the solutions of inhomogeneous delay di¤erential and Halanay type inequalities, Electron. J. Qual. Theory Di¤er. Equ., No. 54, 1-18, 2018 | Győri I., Hartung F, N. A. Mohamady: Boundedness of positive solutions of a system of nonlinear delay differential equations, Discrete and Continuous Dynamical Systems - Series B, 23:2, 809-836, 2018 | Győri I., Hartung F, N. A. Mohamady: Permanence in a class of delay differential equations with mixed monotonicity, Electronic Journal of Qualitative Theory of Differential Equations 2018:53, 1-28, 2018 | Mehmood N, Butt S I, Horváth L, Pečarić J: Generalization of cyclic refinements of Jensen inequality by Fink's identity, J. Inequal. Appl., 2018:51, 21 pp, 2018 | Horváth L: Generalizations of Jensen's operator inequality for convex functions to normal operators, Ann. Funct. Anal., 9, No. 4., 566-573., 2018 | Lipták Gy, Hangos K M, Pituk M, Szederkényi G: Semistability of complex balanced kinetic systems with time delays, System & Contol Letters 114, 38-43, 2018 | Pituk M: A Perron type theorem for positive solutions of functional differential equations, Electronic Journal of Qualitative Theory of Differential Equations, No. 57, 1-11, 2018 | Pituk M, Pötzsche C: Ergodicity beyond asymptotically autonomous linear difference equations, Applied Mathematics Letters 86, 149–156, 2018 | Horváth L., Pečarić Ð, Pečarić J.: Estimations of f- and Rényi divergences by using a cyclic refinement of the Jensen's inequality, Bull. Malays. Math. Sci. Soc., 42, No. 3., 933-946, 2019 | Horváth L.: Grüss type and related integral inequalities in probability spaces, Aequat. Math., 93, No. 4., 743-756, 2019 | Fehér Á., Márton L., Pituk M.: Approximation of a Linear Autonomous Differential Equation with Small Delay, Symmetry, 11, (10 p.) 1299, doi:10.3390/sym11101299, 2019 | Győri I., Horváth L.: On the fundamental solution and its application in a large class of differential systems determined by Volterra type operators with delay, Discrete Contin. Dyn. Syst. A, 40, No. 3., 1665-1702, 2020 | Pituk M.: Oscillation of a linear delay differential equation with slowly varying coefficient, Applied Mathematics Letters, 73, pp. 29-36, 2017 | Győri I., Horváth L.: Sharp estimation for the solutions of delay di¤erential and Halanay type inequalities, Discrete Contin. Dyn. Syst., 37:6, 3211-3242, 2017 | Awwad E, Győri I, Hartung F: BIBO stability of discrete control systems with several time delays, Miskolc Mathematical Notes 19:1, 95-109, 2018 | Győri I., Horváth L.: Sharp estimation for the solutions of inhomogeneous delay di¤erential and Halanay type inequalities, Electron. J. Qual. Theory Di¤er. Equ., No. 54, 1-18, 2018 | Győri I., Hartung F, N. A. Mohamady: Boundedness of positive solutions of a system of nonlinear delay differential equations, Discrete and Continuous Dynamical Systems - Series B, 23:2, 809-836, 2018 | Győri I., Hartung F, N. A. Mohamady: Permanence in a class of delay differential equations with mixed monotonicity, Electronic Journal of Qualitative Theory of Differential Equations 2018:53, 1-28, 2018 | Mehmood N, Butt S I, Horváth L, Pečarić J: Generalization of cyclic refinements of Jensen inequality by Fink's identity, J. Inequal. Appl., 2018:51, 21 pp, 2018 | Lipták Gy, Hangos K M, Pituk M, Szederkényi G: Semistability of complex balanced kinetic systems with time delays, System & Contol Letters 114, 38-43, 2018 | Pituk M: A Perron type theorem for positive solutions of functional differential equations, Electronic Journal of Qualitative Theory of Differential Equations, No. 57, 1-11, 2018 | Pituk M, Pötzsche C: Ergodicity beyond asymptotically autonomous linear difference equations, Applied Mathematics Letters 86, 149–156, 2018 | Horváth L., Pečarić Ð, Pečarić J.: Estimations of f- and Rényi divergences by using a cyclic refinement of the Jensen's inequality, Bull. Malays. Math. Sci. Soc., 42, No. 3., 933-946, 2019 | Győri I., Horváth L.: On the fundamental solution and its application in a large class of differential systems determined by Volterra type operators with delay, Discrete Contin. Dyn. Syst. A, 40, No. 3., 1665-1702, 2020 | Pituk M.: Existence of Nonnegative Solutions of Linear Autonomous Functional Differential Equations, Mathematics, 8(7), 1098; https://doi.org/10.3390/math8071098, 2020 | Horváth L.: New refinements of the discrete Jensen’s inequality generated by finite or infinite permutations, Aequat. Math., 94(6), 1109-1121, 2020 | Győri I., Horváth L.: Explicit estimates and limit formulae for the solutions of linear delay functional differential systems with nonnegative Volterra type operators, Appl. Math. Comput., 385, 125451, 2020 | Federson M., Győri I., Mesquita, J. G., Táboas, P.: A Delay Differential Equation with an Impulsive Self-Support Condition, J Dyn Diff Equat 32, 605–614, 2019 | Butt S.I., Horváth L., Pecaric D, Pecaric J: Cyclic Improvements of Jensen’s Inequalities - Cyclic Inequalities in Information Theory, MONOGRAPHS IN INEQUALITIES 18, Element, Zagreb, ISBN 978-953-197-686-2, 2020 | Awwad E, Győri I, Hartung F: BIBO stability of discrete control systems with several time delays, Miskolc Mathematical Notes 19:1, 95-109, 2018 | Győri I., Hartung F, Mohamady N. A.: Boundedness of positive solutions of a system of nonlinear delay differential equations, Discrete and Continuous Dynamical Systems - Series B, 23:2, 809-836, 2018 | Győri I., Hartung F, Mohamady N. A.: Permanence in a class of delay differential equations with mixed monotonicity, Electronic Journal of Qualitative Theory of Differential Equations 2018:53, 1-28, 2018 | Horváth L: Generalizations of Jensen's operator inequality for convex functions to normal operators, Ann. Funct. Anal., 9, No. 4., 566-573., 2018 | Lipták Gy, Hangos K M, Pituk M, Szederkényi G: Semistability of complex balanced kinetic systems with arbitrary time delays, Systems & Contol Letters 114, 38-43, 2018 | Horváth L.: Grüss type and related integral inequalities in probability spaces, Aequat. Math., 93, No. 4., 743-756, 2019 | Fehér Á., Márton L., Pituk M.: Approximation of a Linear Autonomous Differential Equation with Small Delay, Symmetry, 11, (10 p.) 1299, doi:10.3390/sym11101299, 2019 | Győri I., Horváth L.: On the fundamental solution and its application in a large class of differential systems determined by Volterra type operators with delay, Discrete Contin. Dyn. Syst. A, 40, No. 3., 1665-1702, 2020 | Pituk M.: Existence of Nonnegative Solutions of Linear Autonomous Functional Differential Equations, Mathematics, 8(7), 1098; https://doi.org/10.3390/math8071098, 2020 | Horváth L.: New refinements of the discrete Jensen’s inequality generated by finite or infinite permutations, Aequat. Math., 94, 1109-1121, 2020 | Győri I., Horváth L.: Explicit estimates and limit formulae for the solutions of linear delay functional differential systems with nonnegative Volterra type operators, Appl. Math. Comput., 385, 125451, 2020 | Federson M., Győri I., Mesquita, J. G., Táboas, P.: A Delay Differential Equation with an Impulsive Self-Support Condition, J Dyn Diff Equat 32, 605–614, 2020 | Horváth L.: Extensions of recent combinatorial refinements of discrete and integral Jensen inequalities, Aequationes Mathematicae, https://doi.org/10.1007/s00010-021-00821-x, 2021 | Horváth L.: Some notes on Jensen-Mercer's type inequalities; extensions and refinements with applications, Mathematical Inequalities & Applications, v24:4, 1093-1111, 2021 | Hartung F.: Differentiability of Solutions with respect to Parameters in a Class of Neutral Differential Equations with State-Dependent Delays, Electronic Journal of Qualitative Theory of Differential Equations, No. 56, 1–41, 2021 | Dragičević D., Pituk M.: Shadowing for nonautonomous difference equations with infinite delay, Applied Mathematics Letters 120, article no. 107284, 2021 | Pituk M., Stavroulakis I.P. and Stavroulakis J.I.: Explicit values of the oscillation bounds for linear delay differential equations with monotone argument, Communications in Contemporary Mathematics, article no. 2150087, 2021 | Horváth L., D. Pecaric, J. Pecaric: A Refinement and an Exact Equality Condition for the Basic Inequality of f -divergences, Filomat 32:12, 4263–4273, 2018 | Győri I, Nakata Y., Röst G.: Unbounded and blow-up solutions for a delay logistic equation with positive feedback, Communications on Pure & Applied Analysis, 17 (6), 2845-2854, 2018 | Horváth L.: Refinements of the integral Jensen’s inequality generated by finite or infinite permutations, Journal of Inequalities and Applications, 2021:1, paper 12, 2021 | Pituk M.: Oscillation of a linear delay differential equation with slowly varying coefficient, Applied Mathematics Letters, 73, pp. 29-36, 2017 | Pituk M.: A Corollary of a Theorem on Positive Solutions of Poincaré Difference Equations, in "Advances in Difference Equations and Discrete Dynamical Systems” ICDEA, Osaka, Japan, July 2016, Springer Proceedings in Mathematics & Statististics 212, pp. 199-205, 2017 | Győri I., Horváth L.: Sharp estimation for the solutions of delay di¤erential and Halanay type inequalities, Discrete Contin. Dyn. Syst., 37:6, 3211-3242, 2017 | Győri I., Horváth L.: Connection Between Continuous and Discrete Delay and Halanay type Inequalities, in "Advances in Difference Equations and Discrete Dynamical Systems” ICDEA, Osaka, Japan, July 2016, Springer Proceedings in Mathematics & Statististics 212, pp. 91-112, 2017 |
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