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Results 1 - 10 of 101  for USP Intelectual Production

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1
An extension of the concept of gradient systems which is stable under perturbation
An extension of the concept of gradient systems which is stable under perturbation
Material Type:
Technical Report 		Add to e-Shelf

An extension of the concept of gradient systems which is stable under perturbation

Alexandre Nolasco de Carvalho José A Langa

São Carlos ICMC-USP 2007

Available at ICMC - Inst. Ciên. Mat. Computação    (PROD-1623938 ) and other locations(GetIt)

2
Finite-dimensional global attractors in Banach spaces
Finite-dimensional global attractors in Banach spaces
Material Type:
Technical Report 		Add to e-Shelf

Finite-dimensional global attractors in Banach spaces

Alexandre Nolasco de Carvalho José A Langa; James C Robinson

São Carlos ICMC-USP 2009

Available at ICMC - Inst. Ciên. Mat. Computação    (Notas-SMA n.306 C331fd e.1 ) and other locations(GetIt)

3
Non-autonomous semilinear evolution equations with almost sectorial operators
Non-autonomous semilinear evolution equations with almost sectorial operators
Material Type:
Technical Report 		Add to e-Shelf

Non-autonomous semilinear evolution equations with almost sectorial operators

Alexandre Nolasco de Carvalho Tomasz Dlotko; Marcelo José Dias Nascimento

São Carlos ICMC-USP 2007

Available at ICMC - Inst. Ciên. Mat. Computação    (PROD-1627910 ) and other locations(GetIt)

4
A gradient-like non-autonomous evolution process
A gradient-like non-autonomous evolution process
Material Type:
Technical Report 		Add to e-Shelf

A gradient-like non-autonomous evolution process

Tomás Caraballo José A Langa; Felipe Rivero; Alexandre Nolasco de Carvalho

São Carlos ICMC-USP 2009

Available at ICMC - Inst. Ciên. Mat. Computação    (Notas-SMA-N.304 G732 e.1 ) and other locations(GetIt)

5
Attractors for semilinear parabolic problems with dirichlet boundary conditions in varying domains
Attractors for semilinear parabolic problems with dirichlet boundary conditions in varying domains
Material Type:
Conference Paper 		Add to e-Shelf

Attractors for semilinear parabolic problems with dirichlet boundary conditions in varying domains

Emerson A. M. de Abreu Alexandre Nolasco de Carvalho; Workshop on Nonlinear Differential Equation (5. 2004 Campinas)

Matemática Contemporânea Brasília v. 27, p.37-51, 2004

Brasília SBM 2004

Online access. The library also has physical copies.

6
Existence of pullback attractors for pullback asymptotically compact processes
Existence of pullback attractors for pullback asymptotically compact processes
Material Type:
Technical Report 		Add to e-Shelf

Existence of pullback attractors for pullback asymptotically compact processes

Tomás Caraballo Alexandre Nolasco de Carvalho; José A Langa; Felipe Rivero

São Carlos ICMC-USP 2009

Available at ICMC - Inst. Ciên. Mat. Computação    (Notas-SMA-n.305 E96 e.1 ) and other locations(GetIt)

7
Nonlinear parabolic problems in thin domains with a highly oscillatory boundary
Nonlinear parabolic problems in thin domains with a highly oscillatory boundary
Material Type:
Technical Report 		Add to e-Shelf

Nonlinear parabolic problems in thin domains with a highly oscillatory boundary

José M. Arrieta Alexandre Nolasco de Carvalho; Marcone Corrêa Pereira; Ricardo P Silva

São Carlos ICMC-USP 2010

Available at ICMC - Inst. Ciên. Mat. Computação    (NOTAS SMA N813 n.340 e.1 ) and other locations(GetIt)

8
Reduction of infinite dimensional systems to finite dimensions compact convergence approach
Reduction of infinite dimensional systems to finite dimensions compact convergence approach
Material Type:
Technical Report 		Add to e-Shelf

Reduction of infinite dimensional systems to finite dimensions compact convergence approach

Alexandre Nolasco de Carvalho J. W Cholewa; German Lozada-Cruz; M. R. T Primo

São Carlos ICMC-USP 2010

Available at ICMC - Inst. Ciên. Mat. Computação    (NOTAS SMA R481 n.339 e.1 ) and other locations(GetIt)

9
Continuity of dynamical structures for non-autonomous evolution equations under singular perturbations
Continuity of dynamical structures for non-autonomous evolution equations under singular perturbations
Material Type:
Technical Report 		Add to e-Shelf

Continuity of dynamical structures for non-autonomous evolution equations under singular perturbations

José M Arrieta Alexandre Nolasco de Carvalho; José A Langa; Aníbal Rodriguez-Bernal

São Carlos ICMC-USP 2009

Available at ICMC - Inst. Ciên. Mat. Computação    (Notas-SMA-n.307 C762 e.1 ) and other locations(GetIt)

10
Semicontinuidade inferior de atratores para problemas parabólicos em domínios finos
Semicontinuidade inferior de atratores para problemas parabólicos em domínios finos
Material Type:
Ph.D. Dissertation 		Add to e-Shelf

Semicontinuidade inferior de atratores para problemas parabólicos em domínios finos

Silva, Ricardo Parreira Da

Biblioteca Digital de Teses e Dissertações da USP; Universidade de São Paulo; Instituto de Ciências Matemáticas e de Computação 2007-10-30

Online access. The library also has physical copies.

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