Two point correlation functions for a periodic box-ball system.
Two scales hydrodynamic limit for a model of malignant tumor cells
Two shallow-water type models for viscoelastic flows from kinetic theory for polymers solutions
In this work, depending on the relation between the Deborah, the Reynolds and the aspect ratio numbers, we formally derived shallow-water type systems starting from a micro-macro description for non-Newtonian fluids in a thin domain governed by an elastic dumbbell type model with a slip boundary condition at the bottom. The result has been announced by the authors in [G. Narbona-Reina, D. Bresch, Numer. Math. and Advanced Appl. Springer Verlag (2010)] and in the present paper, we provide a self-contained...
Two solvable systems of coagulation equations with limited aggregations
Two-phase convection in icy satellites
Ultrafast Subordinators and Their Hitting Times
Un cas limite de lemmes de compacité en moyenne motivé par la formulation cinétique de systèmes hyperboliques
Un modèle de champ moyen, nucléation et bifurcation
Un modèle du votant en milieu aléatoire
Un teorema de mecánica estadística relativista y los espacios de Hilbert-Lobatschewsky.
Se expone la geometría diferencial del espacio de las velocidades relativistas y se obtiene la función de distribución de velocidades de un gas de partículas relativistas, que modifica la función de Maxwell de Mecánica Estadística Clásica. Se introducen los espacios de Hilbert-Lobatschewsky.
Une étude des algorithmes de recuit simulé sous-admissibles
Une méthode nodale appliquée à un problème de diffusion à coefficients généralisés
Une méthode nodale appliquée à un problème de diffusion à coefficients généralisés
In this paper, we consider second order neutrons diffusion problem with coefficients in L∞(Ω). Nodal method of the lowest order is applied to approximate the problem's solution. The approximation uses special basis functions [1] in which the coefficients appear. The rate of convergence obtained is O(h2) in L2(Ω), with a free rectangular triangulation.
Unicité des solutions stationnaires des modèles dérive-diffusion avec génération d'avalanche.
Uniform estimates for metastable transition times in a coupled bistable system.
Unique Bernoulli -measures
We improve and subsume the conditions of Johansson and Öberg and Berbee for uniqueness of a -measure, i.e., a stationary distribution for chains with complete connections. In addition, we prove that these unique -measures have Bernoulli natural extensions. We also conclude that we have convergence in the Wasserstein metric of the iterates of the adjoint transfer operator to the -measure.
Uniqueness and non-uniqueness in percolation theory.
Uniqueness for Gibbs measures of quantum lattices in small mass regime
Uniqueness of Gibbs measures relative to brownian motion
Uniqueness of invariant product measures for elliptic infinite dimensional diffusions and particle spin systems
Consider an infinite dimensional diffusion process process on , where is the circle, defined by the action of its generator on local functions as . Assume that the coefficients, and are smooth, bounded, finite range with uniformly bounded second order partial derivatives, that is only a function of and that . Suppose is an invariant product measure. Then, if is the Lebesgue measure or if , it is the unique invariant measure. Furthermore, if is translation invariant, then...