Particle simulation and asymptotic analysis of kinetic equations for modeling a Schottky diode
Pattern and Waves for a Model in Population Dynamics with Nonlocal Consumption of Resources
We study a reaction-diffusion equation with an integral term describing nonlocal consumption of resources in population dynamics. We show that a homogeneous equilibrium can lose its stability resulting in appearance of stationary spatial structures. They can be related to the emergence of biological species due to the intra-specific competition and random mutations. Various types of travelling waves are observed.
Point Approximation of a Space-Homogeneous Transport Equation.
Pointwise convergence of some boundary element methods. Part II
Principe d'extremum relatif aux solutions de l'équation intégro-différentielle du processus stochastique markovien mixte
Problème de Cauchy pour l'équation de Boltzmann en relativité générale
Problème de Dirichlet intégro-différentiel et semi-groupe de Feller sur un ouvert borné de
Problèmes concernant différentes classes d'équations intégro-différentielles non linéaires aux opérateurs polyvibrants
Product Integration for the Linear Transport Equation in Slab Geometry.
Properties of operators related to the Boltzmann collision term