Relative asymptotic equivalence of evolution equations (2001)
- Authors:
- Autor USP: RODRIGUES, HILDEBRANDO MUNHOZ - ICMC
- Unidade: ICMC
- Assunto: EQUAÇÕES DIFERENCIAIS ORDINÁRIAS
- Language: Inglês
- Imprenta:
- Publisher: ICMC-USP
- Publisher place: São Carlos
- Date published: 2001
- Source:
- ISSN: 0103-2577
-
ABNT
LEIVA, Hugo e RODRIGUES, Hildebrando M. Relative asymptotic equivalence of evolution equations. . São Carlos: ICMC-USP. Disponível em: https://repositorio.usp.br/directbitstream/91e7ca44-1b62-43f3-814e-97478a01be45/1215605.pdf. Acesso em: 19 mar. 2024. , 2001 -
APA
Leiva, H., & Rodrigues, H. M. (2001). Relative asymptotic equivalence of evolution equations. São Carlos: ICMC-USP. Recuperado de https://repositorio.usp.br/directbitstream/91e7ca44-1b62-43f3-814e-97478a01be45/1215605.pdf -
NLM
Leiva H, Rodrigues HM. Relative asymptotic equivalence of evolution equations [Internet]. 2001 ;[citado 2024 mar. 19 ] Available from: https://repositorio.usp.br/directbitstream/91e7ca44-1b62-43f3-814e-97478a01be45/1215605.pdf -
Vancouver
Leiva H, Rodrigues HM. Relative asymptotic equivalence of evolution equations [Internet]. 2001 ;[citado 2024 mar. 19 ] Available from: https://repositorio.usp.br/directbitstream/91e7ca44-1b62-43f3-814e-97478a01be45/1215605.pdf - Uniform ultimate boundedness and synchronization
- Properties of bounded solutions of linear and nonlinear evolution equations homoclinics of a beam equation
- Periodic solutions of forced nonlinear second order equations: symmetry and bifurcations
- Synchronization of coupled equations of Hodgkin-Huxley type
- On bifurcation and symmetry of solutions of symmetric nonlinear equations with odd-harmonic forcings
- Symmetry and bifurcation to 2pi / m- periodic solutions of nonlinear second order equations with 2pi / m-periodic forcings
- Uniform dissipativeness and synchronization on nonautonomous equation
- On harmonic and subharmonic solutions of nonlinear second order equations: symmetry and bifurcation
- Differentiability with respect to parameters in global smooth linearization
- Invertible contractions and asymptotically stable ODE’S that are not 'C POT. 1'-linearizable
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