A bound sets technique is developed for Floquet problems to Carathèodory differential inclusions. It relies on the construction of either continuous or locally Lipschitzian Lyapunov-like bounding functions. Proceeding sequentially, the existence of bounded trajectories is then obtained. Nontrivial examples are supplied to illustrate our approach.

Bounded solutions of Carathéodory differential inclusions: a bound sets approach / J., Andres; Malaguti, Luisa; Taddei, Valentina. - In: ABSTRACT AND APPLIED ANALYSIS. - ISSN 1085-3375. - STAMPA. - 2003:9(2003), pp. 547-571. [10.1155/S108533750321006X]

Bounded solutions of Carathéodory differential inclusions: a bound sets approach

MALAGUTI, Luisa;TADDEI, Valentina
2003

Abstract

A bound sets technique is developed for Floquet problems to Carathèodory differential inclusions. It relies on the construction of either continuous or locally Lipschitzian Lyapunov-like bounding functions. Proceeding sequentially, the existence of bounded trajectories is then obtained. Nontrivial examples are supplied to illustrate our approach.
2003
2003
9
547
571
Bounded solutions of Carathéodory differential inclusions: a bound sets approach / J., Andres; Malaguti, Luisa; Taddei, Valentina. - In: ABSTRACT AND APPLIED ANALYSIS. - ISSN 1085-3375. - STAMPA. - 2003:9(2003), pp. 547-571. [10.1155/S108533750321006X]
J., Andres; Malaguti, Luisa; Taddei, Valentina
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11380/613315
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