[00956] Inner Structure of Attractors for a Nonlocal Chafee-Infante Problem
Session Time & Room : 1C (Aug.21, 13:20-15:00) @G501
Type : Contributed Talk
Abstract : The structure of the global attractor for the multivalued semiflow generated by a nonlocal reaction-diffusion
equation in which we cannot guarantee the uniqueness of the Cauchy problem is studied. The existence and
properties of stationary points are analysed. Also, the study of the stability and connections between them
are carried out, establishing that the semiflow is a dynamic gradient. As a consequence, the attractor
consists of the stationary points and their heteroclinic connections.
