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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

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. It will be a great opportunity to bring the experts in this field to exchange their recent results, and to enhance collaborations.

List of approved abstract
Name	Affiliation	Title
Shaohua Chen	Cape Breton University	Global solutions for the 1-D compressible Euler equations with time-dependent damping
Jorge A Esquivel-Avila	Universidad Autonoma Metropolitana	Blow-up in damped abstract nonlinear equations
Chunhua OU	Memorial University	Impact of Nonlocal Dispersal and Time-Periodicity on the Global Exponential Stability of Bistable Traveling Waves
Jung-Tae Park	Korea University of Technology and Education	Gradient integrability for parabolic $p$-Laplace type equations with measure data
Maria Michaela M Porzio	Department of Planning, Design, Architectural Technology of Sapienza University of Rome	Regularity and long term dynamics of some nonlinear evolution equations
Yurij Salmaniw	University of Alberta	Existence of Weak Solutions to a Nonlocal Reaction-Diffusion-Advection System
Abraham I Solar	Catholic University of the Most Holy Conception	On the stability with asymptotic phase of semi-wavefronts
William C Troy	University of Pittsburgh	Finite-Energy Self-Similar Solutions Describing Singularity Formation In The Nonlinear Schrodinger Equation In Dimension $N=3$