Anastasia Klepatcheva, Politecnico di Milano, Quasistationary Penrose-Fife Model with Neumann Boundary Conditions., Thursday, May 15, 2003, time 17:15, Aula seminari III piano, Dip. di Matematica
Abstract:Abstract:
We study the problem of the existence of a global solution to the quasistationary phase field model of the Penrose-Fife type. We prove the existence of approximate solutions and obtain a priori estimate.

Anastasia Klepatcheva, Dip. di Matematica Politecnico di Milano, Quasistationary Penrose-Fife Model with Neumann Boundary Conditions, Thursday, May 15, 2003,

Hayoung Lee Max Planck, Institute for Gravitational Physics, The classical limit of the relativistic Vlasov-Maxwell system in two space dimensions, Thursday, May 15, 2003,

Valeria Chiad•, Piat Dip. di Matematica Politecnico di Torino, A variational approach to double-porosity problems, Wednesday, May 07, 2003,

Alain Miranville, Universite de Poitiers, Attractors for Cahn-Hilliard equations with singular potentials, Wednesday, April 09, 2003, time 16:15, aula Seminari MOX, VI piano
Abstract:Abstract:
Our aim is to prove the existence of finite dimensional attractors for a family of singularly perturbed Cahn-Hilliard equations with singular potentials (e.g., logarithmic potentials). In particular, by constructing a continuous family  of exponential attractors, we are able to prove this result without any assumption on the size of the spatial domain as it was the case in previous results.

Alain Miranville, Università de Poitiers, Attractors for Cahn-Hilliard equations with singular potentials, Wednesday, April 09, 2003,