Partially dissipative systems in uniformly local spaces (2001)
- Authors:
- Autor USP: CARVALHO, ALEXANDRE NOLASCO DE - ICMC
- Unidade: ICMC
- Assunto: EQUAÇÕES DIFERENCIAIS PARCIAIS
- Language: Inglês
- Imprenta:
- Publisher: ICMC-USP
- Publisher place: São Carlos
- Date published: 2001
- Source:
- ISSN: 0103-2577
-
ABNT
CARVALHO, Alexandre Nolasco de e DLOTKO, Thomasz. Partially dissipative systems in uniformly local spaces. . São Carlos: ICMC-USP. Disponível em: https://repositorio.usp.br/directbitstream/2d7578b2-c99b-4966-a6df-70bb4a5ba2a8/1215593.pdf. Acesso em: 23 abr. 2024. , 2001 -
APA
Carvalho, A. N. de, & Dlotko, T. (2001). Partially dissipative systems in uniformly local spaces. São Carlos: ICMC-USP. Recuperado de https://repositorio.usp.br/directbitstream/2d7578b2-c99b-4966-a6df-70bb4a5ba2a8/1215593.pdf -
NLM
Carvalho AN de, Dlotko T. Partially dissipative systems in uniformly local spaces [Internet]. 2001 ;[citado 2024 abr. 23 ] Available from: https://repositorio.usp.br/directbitstream/2d7578b2-c99b-4966-a6df-70bb4a5ba2a8/1215593.pdf -
Vancouver
Carvalho AN de, Dlotko T. Partially dissipative systems in uniformly local spaces [Internet]. 2001 ;[citado 2024 abr. 23 ] Available from: https://repositorio.usp.br/directbitstream/2d7578b2-c99b-4966-a6df-70bb4a5ba2a8/1215593.pdf - Parabolic approximation of damped wave equations via fractional powers: fast growing nonlinearities and continuity of the dynamics
- Structure of attractors for skew product semiflows
- Continuity of attractors for a semilinear wave equation with variable coefficients
- Patterns in parabolic problems with nonlinear boundary conditions
- Non-autonomous perturbation of autonomous semilinear differential equations: continuity of local stable and unstable manifolds
- Continuity of the dynamics in a localized large diffusion problem with nonlinear boundary conditions
- Exponential global attractors for semigroups in metric spaces with applications to differential equations
- Continuity of dynamical structures for non-autonomous evolution equations under singular perturbations
- A gradient-like non-autonomous evolution process
- Equi-exponential attraction and rate of convergence of attractors with application to a perturbed damped wave equation
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