Global bifurcation results for a delay differential system representing a chemostat model (2023)
- Authors:
- Autor USP: BENEVIERI, PIERLUIGI - IME
- Unidade: IME
- Assunto: ANÁLISE GLOBAL
- Language: Inglês
- Imprenta:
- Source:
- Título: Anais
- Conference titles: Encontro Nacional de Análise Matemática e Aplicações - ENAMA
-
ABNT
BENEVIERI, Pierluigi e AMSTER, Pablo. Global bifurcation results for a delay differential system representing a chemostat model. 2023, Anais.. Maceió: IM-UFAL, 2023. Disponível em: https://www.enama.org/wp-content/uploads/2023/12/Anais-do-Enama-2023.pdf. Acesso em: 05 fev. 2026. -
APA
Benevieri, P., & Amster, P. (2023). Global bifurcation results for a delay differential system representing a chemostat model. In Anais. Maceió: IM-UFAL. Recuperado de https://www.enama.org/wp-content/uploads/2023/12/Anais-do-Enama-2023.pdf -
NLM
Benevieri P, Amster P. Global bifurcation results for a delay differential system representing a chemostat model [Internet]. Anais. 2023 ;[citado 2026 fev. 05 ] Available from: https://www.enama.org/wp-content/uploads/2023/12/Anais-do-Enama-2023.pdf -
Vancouver
Benevieri P, Amster P. Global bifurcation results for a delay differential system representing a chemostat model [Internet]. Anais. 2023 ;[citado 2026 fev. 05 ] Available from: https://www.enama.org/wp-content/uploads/2023/12/Anais-do-Enama-2023.pdf - A continuation result for forced oscillations of constrained motion problems with infinite delay
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- On the existence of forced oscillations of retarded functional motion equations on a class of topologically nontrivial manifolds
- Persistent eigenvalues and eigenvectors of a perturbed fredholm operator
- Continuation results for retarded functional differential equations on manifolds
- Atypical bifurcation for periodic solutions of ϕ-Laplacian systems
- On general properties of N-th order retarded functional di erential equations
- On the degree for oriented quasi-Fredholm maps: its uniqueness and its effective extension of the Leray–Schauder degree
- Global continuation of forced oscillations of retarded motion equations on manifolds
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