
13/05/2025
13:00
Sala 3-168
Palestrante: Xiaoqing Yang
https://us02web.zoom.us/j/84098904697?pwd=RUJ1R2EvSnhZRFk3K1FmNWd6ZjlEdz09
Responsável: Denis Fernandes (Este endereço de email está sendo protegido de spambots. Você precisa do JavaScript ativado para vê-lo.)
Modo: Presencial
Resumo: In this work, we investigate the dynamics of a nonlocal quasilinear parabolic problem under spatial discretization. Specifically, when the underlying domain is an open polygon, we demonstrate the upper semicontinuity of global attractors associated with the finite element approximation systems. Moreover, if all equilibrium points of the original problem are hyperbolic, the global attractors are lower semicontinuous with respect to the mesh parameter. Based on these results and the continuity of attractors under domain perturbations, we construct a family of attractors in finite-dimensional spaces that converge to the global attractor of the underlying problem posed in an open bounded domain with Lipschitz boundary.
Link para acessar a transmissão: https://us02web.zoom.us/j/84098904697?pwd=RUJ1R2EvSnhZRFk3K1FmNWd6ZjlEdz09
(ID da reunião: 840 9890 4697, Senha: 321611)