Limit sets and the Poincaré-Bendixson theorem in impulsive semidynamical systems (2008)
- Authors:
- Autor USP: FEDERSON, MÁRCIA CRISTINA ANDERSON BRAZ - ICMC
- Unidade: ICMC
- DOI: 10.1016/j.jde.2008.02.007
- Subjects: EQUAÇÕES DIFERENCIAIS ORDINÁRIAS; DINÂMICA TOPOLÓGICA
- Keywords: Impulsive semidynamical systems; Limit sets; Poincaré–Bendixson Theorem
- Language: Inglês
- Imprenta:
- Source:
- Título do periódico: Journal of Differential Equations
- ISSN: 0022-0396
- Volume/Número/Paginação/Ano: v. 244, n. 9, p. 2334-2349, Mai. 2008
- Este periódico é de assinatura
- Este artigo é de acesso aberto
- URL de acesso aberto
- Cor do Acesso Aberto: green
-
ABNT
BONOTTO, Everaldo de Mello e FEDERSON, Marcia. Limit sets and the Poincaré-Bendixson theorem in impulsive semidynamical systems. Journal of Differential Equations, v. 244, n. 9, p. 2334-2349, 2008Tradução . . Disponível em: https://doi.org/10.1016/j.jde.2008.02.007. Acesso em: 25 abr. 2024. -
APA
Bonotto, E. de M., & Federson, M. (2008). Limit sets and the Poincaré-Bendixson theorem in impulsive semidynamical systems. Journal of Differential Equations, 244( 9), 2334-2349. doi:10.1016/j.jde.2008.02.007 -
NLM
Bonotto E de M, Federson M. Limit sets and the Poincaré-Bendixson theorem in impulsive semidynamical systems [Internet]. Journal of Differential Equations. 2008 ; 244( 9): 2334-2349.[citado 2024 abr. 25 ] Available from: https://doi.org/10.1016/j.jde.2008.02.007 -
Vancouver
Bonotto E de M, Federson M. Limit sets and the Poincaré-Bendixson theorem in impulsive semidynamical systems [Internet]. Journal of Differential Equations. 2008 ; 244( 9): 2334-2349.[citado 2024 abr. 25 ] Available from: https://doi.org/10.1016/j.jde.2008.02.007 - A new continuous dependence result for impulsive retarded functional differential equations
- Theory of oscillations for functional differential equations with implulses
- Prolongation of solutions of measure differential equations and dynamic equations on time scales
- Oscillation by impulses for a second-order delay differential equation
- Stability for measure neutral functional differential equations
- Measure functional differential equations and functional dynamic equations on time scales
- Oscillation for a second-order neutral differential equation with impulses
- Converse Lyapunov theorems for retarded functionl differential equations
- Permanence of equilibrium points in the basin of attraction and existence of periodic solutions for autonomous measure differential equations and dynamic equations on time scales via generalized ODEs
- Discontinuous local semiflows for Kurzweil equations leading to Lasalle's invariance principle for differential systems with impulses at variable times
Informações sobre o DOI: 10.1016/j.jde.2008.02.007 (Fonte: oaDOI API)
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