Existence and asymptotic behaviour of some time-inhomogeneous diffusions

Relaxed formulation for the Steklov eigenvalues: existence of optimal shapes In this section we extend the notion of the Steklov eigenvalues to arbitrary sets of finite perime- ter,

On existence and behaviour of the solution in quasistatic processes for rate-type viscoplastic models.. Annales scientifiques de l’Université de Clermont-Ferrand 2, tome 98,

The method to construct a diffusion on a finitely ramified fractal is now well-known (cf. [19], [16], [12]): one constructs a Dirichlet form on the fractal X as the limit of

conditions they prove the existence of a unique local solution f or the 3-dimensional motion (in the two-dimensional case, solutions are global)... Corresponding

Since the Dirichlet optimiser is connected (cf. [2]), we expect that for some α > 100 the value obtained for this type of domain will become larger than the value obtained

By introducing new classes of multi- functions we provide several existence (possibly allowing unbounded solution set), stability as well as sensitivity results which extend

Said-Houari, Global nonexistence of positive initial- energy solutions of a system of nonlinear viscoelastic wave equations with damp- ing and source terms, J. Messaoudi

In second chapter, we proved the well-posedness and an exponential decay result under a suitable assumptions on the weight of the damping and the weight of the delay for a wave