Perturbations of quadratic hamiltonian systems with symmetry
Displaying 61 – 80 of 87
Perturbations of Systems Describing the Motion of a Particle in Central Fields
Christov, Ognyan, Dragnev, Dragomir (1995)
Serdica Mathematical Journal
The present paper deals with the KAM-theory conditions for systems describing the motion of a particle in central field.
Practical -stability behavior of time-varying nonlinear systems
Abir Kicha, Hanen Damak, Mohamed Ali Hammami (2023)
Commentationes Mathematicae Universitatis Carolinae
We deal with the problem of practical uniform -stability for nonlinear time-varying perturbed differential equations. The main aim is to give sufficient conditions on the linear and perturbed terms to guarantee the global existence and the practical uniform -stability of the solutions based on Gronwall’s type integral inequalities. Several numerical examples and an application to control systems with simulations are presented to illustrate the applicability of the obtained results.
Remarque sur la stabilité dans le cas d'une équation linéaire à paramètre retardé avec une perturbation non linéaire
Z. Mikołajska (1977)
Annales Polonici Mathematici
Representation of the set of mild solutions to the relaxed semilinear differential inclusion
Irene Benedetti, Elena Panasenko (2006)
Discussiones Mathematicae, Differential Inclusions, Control and Optimization
We study the relation between the solutions set to a perturbed semilinear differential inclusion with nonconvex and non-Lipschitz right-hand side in a Banach space and the solutions set to the relaxed problem corresponding to the original one. We find the conditions under which the set of solutions for the relaxed problem coincides with the intersection of closures (in the space of continuous functions) of sets of δ-solutions to the original problem.
Robustness of decentralized control subject to nonlinear perturbation in the system dynamics
Djordjija B. Petkovski (1984)
Kybernetika
Stability analysis of nonlinear Lyapunov systems associated with an th order system of matrix differential equations.
Murty, K. N., Shaw, Michael D. (2002)
Journal of Applied Mathematics and Stochastic Analysis
Stability and asymptotic equivalence of perturbations of nonlinear systems of differential equations
M. E. Lord (1982)
Rendiconti del Seminario Matematico della Università di Padova
Stability at constantly acting disturbances of abstract differential equations with the right-hand sides smooth in the time variable
Jaroslav Barták (1981)
Czechoslovak Mathematical Journal
Stability implications on the asymptotic behavior of nonlinear systems.
Chiou, Kuo-Liang (1982)
International Journal of Mathematics and Mathematical Sciences
Stability of nonlinear systems under constantly acting perturbations.
Liu, Xinzhi, Sivasundaram, S. (1995)
International Journal of Mathematics and Mathematical Sciences
Stability properties of differential systems under constantly acting perturbations.
Cantarelli, Giancarlo, Zappalá, Giuseppe (2010)
Electronic Journal of Differential Equations (EJDE) [electronic only]
Stability theorems of perturbed linear systems with impulse effect.
Yan, Jurang (1996)
Portugaliae Mathematica
Stejnoměrná stabilita a stejnoměrná asymptotická stabilita množin vzhledem k spojitému toku
František Tumajer (1972)
Časopis pro pěstování matematiky
Su un classico controesempio della teoria della stabilità delle equazioni differenziali
Ubaldo Richard (1970)
Rendiconti del Seminario Matematico della Università di Padova
Sul problema della biforcazione generalizzata di Hopf per sistemi periodici
L. Salvadori, F. Visentin (1982)
Rendiconti del Seminario Matematico della Università di Padova
Ueber angewandte Mathematik
C. Runge (1894)
Mathematische Annalen
Дифференциальные уравнения динамики биологических сообществ
Yu. I. Gil'derman (1976)
Aplikace matematiky
Критические частоты канонических дробно-периодических уравнений
Р.П. Шепелева, В.А. Якубович (1975)
Sibirskij matematiceskij zurnal
Метод исследования устойчивости колебаний линейных систем, подверженных действию параметрических нагрузок с непрерывным спектром.
Ю.А. Самохин, В.Н. Фомин (1976)
Sibirskij matematiceskij zurnal