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Speaker List

Displaying 17 speakers out of 17
A. AGRACHEV (SISSA, Trieste, Italy)
Control theory I - 1
Control theory I - 2
Control theory I - 3
Control theory I - 4
Control theory I - 5
A. AMBROSETTI (SISSA, Trieste, Italy)
Perturbation methods in critical point theory - I
Perturbation methods in critical point theory - II
Perturbation methods in critical point theory - III
A. FURSIKOV (Moscow State University, Moscow, Russian Federation)
Stable invariant manifolds and stabilization problem for semilinear parabolic equation - I
Stable invariant manifolds and stabilization problem for semilinear parabolic equation - II
Stable invariant manifolds and stabilization problem for semilinear parabolic equation - III
A. PONCE (Universite de Tours, Tours, France)
Calculus of variations and optimization I - 1
Calculus of variations and optimization I - 2
Calculus of variations and optimization I - 3
Calculus of variations and optimization I - 4
Calculus of variations and optimization I - 5
C.E. CHIDUME (ICTP, Trieste, Italy)
WELCOME ADDRESS
D. ARCOYA (Universidad de Granada, Granada, Spain)
Topological methods and differential equations II - 1
Topological methods and differential equations II - 2
Topological methods and differential equations II - 3
Topological methods and differential equations II - 4
Topological methods and differential equations II - 5
D. DE FIGUEIREDO (UNICAMP, Campinas, Brazil)
Critical point theory and nonlinear variational problems II - 1
Critical point theory and nonlinear variational problems II - 2
Critical point theory and nonlinear variational problems II - 3
Critical point theory and nonlinear variational problems II - 4
Critical point theory and nonlinear variational problems II - 5
D. RUIZ (Universidad de Granada, Granada, Spain)
Nonlinear Schrodinger equations - I
Nonlinear Schrodinger equations - II
Nonlinear Schrodinger equations - III
E. FONTICH (Universidad de Barcelona, Barcelona, Spain)
Some notes on claculus in Banach spaces and an application to an invariant manifold theorem - I
Some notes on claculus in Banach spaces and an application to an invariant manifold theorem - II
Some notes on claculus in Banach spaces and an application to an invariant manifold theorem - III
J-P. GAUTHIER (Universite de Bourgogne, Dijon, France)
Subriemannian techniques in Robotics, the Motion Planning Problem - I
Subriemannian techniques in Robotics, the Motion Planning Problem - II
Subriemannian techniques in Robotics, the Motion Planning Problem - III
L. ROSIER (Universite Henri Poincare, Nancy, France)
Control theory II - 1
Control theory II - 2
Control theory II - 3
Control theory II - 4
Control theory II - 5
M. BERTI (niversita degli Studi di Napoli "Federico II", Napoli, Itali)
Nash-Moser theory and Hamiltonian PDEs - I
Nash-Moser theory and Hamiltonian PDEs - II
Nash-Moser theory and Hamiltonian PDEs - III
M.T. NIANE (Universite Gaston-Berger, St. Louis, Senegal)
Calculus of variations and optimization II - 1
Calculus of variations and optimization II - 2
Calculus of variations and optimization II - 3
Calculus of variations and optimization II - 4
Calculus of variations and optimization II - 5
P. DABREK (University of West Bohemia, Plzen, Czech Republic)
Nonlinear Eigenvalue problems involving the p-Laplacien - I
Nonlinear Eigenvalue problems involving the p-Laplacien - II
Nonlinear Eigenvalue problems involving the p-Laplacien - III
R. ORTEGA (Universidad de Granada, Granada, Spain)
Topological methods and differential equations I - 1
Topological methods and differential equations I - 2
Topological methods and differential equations I - 3
Topological methods and differential equations I - 4
Topological methods and differential equations I - 5
T. BARTSCH (Universitaet Giessen, Giessen, Germany)
Elliptic problems on RN - I
Elliptic problems on RN - II
Elliptic problems on RN - III
V. COTI ZELATI (Universita degli Studi di Napoli, Napoli, Italia)
Critical point theory and nonlinear variational problems I - 1
Critical point theory and nonlinear variational problems I - 2
Critical point theory and nonlinear variational problems I - 3
Critical point theory and nonlinear variational problems I - 4
Critical point theory and nonlinear variational problems I - 5

Organizers

Directors: A. Ambrosetti, C.E. Chidume, D. De Figueiredo