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Global and Blowup Solutions for Nonlinear Evolution Equations

Organizer(s):
Name:	Affiliation:	Country:
Shaohua Chen	Cape Breton University	Canada
Ming Mei	McGill University	Canada
Runzhang Xu	Harbin Engineering University	Peoples Rep of China

Introduction:

The special session is devoted to the recent developments in global or/and blow-up solutions for nonlinear evolution equations and their applications, including fluid dynamics, delay, localized, non-local, degenerate evolution equations, steady states and their properties.

All Abstracts

List of abstracts and speakers
Name	Affiliation	Title
Shaohua Chen	Cape Breton University	Blow-up solutions for nonlinear parabolic equations
Yuxuan Chen	Heilongjiang University	High energy blowup and blowup time for a class of semilinear parabolic equations with singular potential on manifolds with conical singularities
Jorge A Esquivel-Avila	Universidad Autonoma Metropolitana	Global non-existence of a coupled parabolic-hyperbolic system of thermoelastic type with history
Jingyu Li	Northeast Normal University	Nonlinear stability of shock profiles to Burgers equation with critical fast diffusion and singularity
Yanan Li	Harbin Engineering University	Longtime dynamics for a class of strongly damped wave equations with variable exponent nonlinearities
Junmiao Liu	Harbin Engineering University	Qualitative properties of solution for a class of heat equations
Maria Rosaria M Posteraro	Universita di Napoli Federico II	Sobolev Anisotropic inequalities with monomial weights
Yurij Salmaniw	University of Oxford	Global existence for aggregation-diffusion systems with irregular kernels
Runzhang Xu	Harbin Engineering University	Global quantitative stability of wave equations with strong and weak dampings
Deng Zhang	Shanghai Jiao Tong University	Recent progresses on stochastic Zakharov systems