2018 Taipei, Taiwan

SS51:  Recent Developments in Conservation Laws and Related Topics
Organizer(s):
Name:
Affiliation:
Country:
School of Mathematical Sciences, Capital Normal University
Peoples Rep of China
School of Mathematics, Georgia Institute of Technology
USA
Department of Mathematics, University of Pittsburgh
USA
Abstract:
This session brings together experts in the area of nonlinear partial differential equations arising in compressible and incompressible flows,magnetohydrodynamics, kinetic theory, and related fields to exchange new results and ideas, to explore new research directions and topics in analysis and applications, and to foster new collaborations and connections.
List of approved abstract
Name
Affiliation
Title
Seung-Yeal Ha
Seoul National University
Kinetic and hydrodynamic descriptions for the collective dynamics of many-body systems
Quansen Jiu
Capital Normal University
MHD Equations with Partial Viscosity
Ming Mei
Champlain College & McGill University
Euler-Poisson equations of semiconductor model with sonic boundary
Dongjuan Niu
Capital Normal University
Some results on Incompressible flows with helical symmetry
Tianyi Wang
Wuhan University of Technology
On Steady Euler Flows with Large Vorticity and Characteristic Discontinuities
Yi Wang
Chinese Academy of Sciences
Stability of planar rarefaction wave to the multi-dimensional viscous conservation laws
wei xiang
city university of hong kong
Uniqueness for shock reflection problem
Wenbin Zhao
City University of Hong Kong
Global solutions to the Boltzmann equation in an infinitely expanding ball