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Global or/and Blowup Solutions for Nonlinear Evolution Equations and Their Applications

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

Abstract:

This session is devoted to the recent developments in global or/and blowup solutions for nonlinear evolution equations and their applications, include fluid dynamics, delay, localized, non-local, degenerate evolution equations, traveling waves, steady states and their properties.

List of approved abstract
Name	Affiliation	Title
Pengyan Ding	Henan University of Technology	Longtime dynamics of Boussinesq type equations with fractional damping
Jorge A Esquivel-Avila	Universidad Autonoma Metropolitana	Blow-up in damped abstract nonlinear equations
Yanan Li	Zhengzhou University	Regular solutions and strong attractors for the semilinear wave equations with gentle dissipation
Wei Lian	Harbin Engineering University	Asymptotic stability of the Novikov peakons
Maria Michaela M Porzio	Department of Mathematics of Sapienza University of Rome	On the regularity and time behavior of the solutions of some parabolic PDE`s
Flavia F Smarrazzo	University of Rome Campus Bio-Medico	Radon measure-valued solutions of strongly degenerate parabolic equations with singular initial data
Abraham I Solar	Catholic University of the Most Holy Conception	On the uniqueness of travelling waves for the Hutchinson`s Equation
Xuxi Zhang	Harbin Engineering University	Bipartite tracking consensus of nonlinear multi-agent systems