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SS69: 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 University	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 reaction diffusion equations, fluid dynamics, delay, localized, non-local, degenerate evolution equations, traveling waves, steady states and their properties.

List of approved abstract
Name	Affiliation	Title
Shaohua Chen	Cape Breton university	Global existence and blow-up of positive solutions for a singular Gierer-Meinhardt system
Jianqing Chen	Fujian Normal University	Initial boundary problem for a class of quasilinear pseudo-parabolic equation with nonlinear source
Siyan Guo	Harbin Engineering University	Finite time blow up for two dimensional generalized Boussinesq equations
Jingyu Li	Northeast Normal University	Life-span of effective boundary conditions for the heat equation on a coated body
Jinkai Li	The Chinese University of Hong Kong	Entropy-bounded solutions of the compressible Navier-Stokes equations with vacuum
Monica Marras	University of Cagliari	Behaviour in time of solutions to a class to hyperbolic and parabolic systems
Salim A Messaoudi	KIng Fahd University of Petroleum and Minerals	Decay in a Nonlinearly Damped Wave Equation with Variable Exponents of Nonlinearity
Byungsoo Moon	Incheon National University	On the Wave-breaking phenomena and global existence for the periodic rotation-two-component Camassa-Holm system
Yi Niu	School of information science and Engineering, Shandong Normal University	Global well-posedness of damped multidimensional generalized Boussinesq equations
Stella Maria Piro (Vernier)	University of Cagliari	BLOW-UP PHENOMENA IN HYPERBOLIC 4th ORDER EQUATIONS
Maria Michaela Porzio	Sapienza University of Rome	Global solutions to a class of nonlinear parabolic equations
Abraham I Solar	Pontifical Catholic University of Chile	Stability results of semi-wavefronts in reaction-diffusion equations with delay
Changming Song	Zhongyuan University of Technology	Cauchy Problem for Two-dimensional Singularly Perturbed Boussinesq-Type Equation
Xiaoliu Wang	Southeast University	A class of nonlocal parabolic PDEs and nonlocal curvature flows
Ligang Wang	Harbin Engineering University	Nonlinear behavior of impact system with symmetry barriers
Zhian Wang	Hong Kong Polytechnic University	Boundedness, Stabilization and Pattern Formation Driven by Density-Suppressed Motility
Zhijian Yang	Zhengzhou University	Global attractor for a strongly damped wave equation with fully supercritical nonlinearities
Linlin Zhai	Harbin Engineering University	Blow up to the initial-boundary value problem for a system of m-Laplace nonlinear heat and wave equations
Meina Zhang	Harbin Engineering University	Finite Time Blowup for Kirchhoff-type Equation Involving the Fractional Laplacian at High Energy Level
Xuxi Zhang	Harbin Engineering University	Cooperative output regulation of heterogenous multi-agent systems based on passivity
Binlin Zhang	Heilongjiang Institute of Technology	Local existence and blow-up of solutions for nonlocal Kirchhoff diffusion problems