Special Session 14: Global or/and Blowup Solutions for Nonlinear Evolution Equations and Their Applications
Organizer(s): Shaohua Chen , Ming Mei

Parallel Session 1 :: Wednesday, May 31, 13:30 – 15:30                     LH111
13:30-14:00	Chunhua OU (Memorial University, Canada)  Impact of Nonlocal Dispersal and Time-Periodicity on the Global Exponential Stability of Bistable Traveling Waves

14:00-14:30

Jorge A Esquivel-Avila (Universidad Autonoma Metropolitana, Mexico)  Blow-up in damped abstract nonlinear equations

14:30-15:00

Jung-Tae Park (Korea University of Technology and Education, Korea)  Gradient integrability for parabolic $p$-Laplace type equations with measure data

15:00-15:30

William C Troy (University of Pittsburgh, USA)  Finite-Energy Self-Similar Solutions Describing Singularity Formation In The Nonlinear Schrodinger Equation In Dimension $N=3$

Parallel Session 2 :: Wednesday, May 31, 16:00 – 18:30                     LH111
16:00-16:30	Maria Michaela M Porzio (Department of Planning, Design, Architectural Technology of Sapienza University of Rome, Italy)  Regularity and long term dynamics of some nonlinear evolution equations

16:30-17:00

Yurij Salmaniw (University of Alberta, Canada)  Existence of Weak Solutions to a Nonlocal Reaction-Diffusion-Advection System

17:00-17:30

Shaohua Chen (Cape Breton University, Canada)  Global solutions for the 1-D compressible Euler equations with time-dependent damping

17:30-18:00

Abraham A Solar (Catholic University of the Most Holy Conception, Chile)  On the stability with asymptotic phase of semi-wavefronts