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Conservation Laws and Fluid Dynamics

Organizer(s):
Name:	Affiliation:	Country:
Shinya Nishibata	Tokyo Institute of Technology	Japan
Yanni Zeng	University of Alabama at Birmingham	USA

Abstract:

This session is devoted to nonlinear PDEs arising from fluid dynamics, such as Euler equations and Navier-Stokes equations for compressible and incompressible flows, and other models for wave phenomena. Contributions in existence of solutions and structure or properties of solutions are of particular interest. Both theoretical analysis of related models and their applications in engineering and sciences are welcome.

List of approved abstract
Name	Affiliation	Title
Noboru Chikami	Associate Professor/Nagoya Institute of Technology	Well-posedness of the stationary compressible Navier-Stokes-Korteweg system
Kai Koike	Kyoto University	Long-time behavior of a point mass moving in a one-dimensional viscous barotropic compressible fluid
Siran Li	Rice University	Geometric Regularity Criteria for Incompressible Navier--Stokes Equations Under Navier Boundary Conditions
Hideyuki Miura	Tokyo Institute of Technology	Short time regularity of Navier-Stokes flows with locally L^3 initial data and applications
Shinya Nishibata	Tokyo Institute of Technology	Existence and stability of stationary solutions to hyperbolic system in half space
Jean D Rugamba	University of Alabama at Birmingham	Point-wise Asymptotic Behavior of a Keller-Segel Type Chemotaxis Model
Allen Tesdall	City University of New York, College of Staten Island	Scale-dependent hyperbolic models and well-controlled dissipation schemes
Charis Tsikkou	West Virginia University	Multi-d Isothermal Euler Flow: Existence of unbounded radial similarity solutions