Heteroclinic points of multi-dimensional dynamical systems

Cheban David; Duan Jinqiao; Gerko Anatoly

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2023-09-13 16:48

SM ISO690:2012

CHEBAN, David, DUAN, Jinqiao, GERKO, Anatoly. Heteroclinic points of multi-dimensional dynamical systems. In: Electronic Journal of Differential Equations, 2003, vol. 2003, pp. 1-21. ISSN 1072-6691.

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Electronic Journal of Differential Equations

Volumul 2003 / 2003 / ISSN 1072-6691 /ISSNe 1550-6150

Heteroclinic points of multi-dimensional dynamical systems

Pag. 1-21

Cheban David¹, Duan Jinqiao²³, Gerko Anatoly¹

¹ Moldova State University,
² Illinois Institute of Technology,
³ University of Science and Technology of China

Disponibil în IBN: 12 septembrie 2023

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The authors investigate dynamical behavior of multi-dimensional dynamical systems. These are the systems with a multi-dimensional independent "time" variable. Especially they consider the problem of concordance, in the sense of Shcherbakov, of limit points and heteroclinic or homoclinic points for multi-dimensional dynamical systems and solutions of the multidimensional non-autonomous differential equations.

Cuvinte-cheie
almost periodicity, concordance, Heteroclinic point, Limit set, Multi-dimensional differential equations, nonautonomous dynamical system, topological dynamics, transformation semigroup

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