波音游戏-波音娱乐城赌球打不开

 
         
             
   

Liu Bie Ju Centre for Mathematical Sciences
City University of Hong Kong
Mathematical Analysis and its Applications
Colloquium

Organized by Prof. Philippe G. Ciarlet and Prof. Roderick Wong

Systems of nonlinear reaction  diffusion equations with
symmetric source terms and the history of viral disease

by
Dr. Jonathan Wylie
Department of Mathematics, City University of Hong Kong

Date: November 3, 2004 (Wednesday)
Time: 4:30 pm to 5:30 pm
Venue: Room B6605 (Faculty Conference Room)
Blue Zone, Level 6
Academic Building
City University of Hong Kong

Abstract: Nonlinear reaction-diffusion models are used to describe many different biological and physical phenomena. In this talk, we consider an important class of models that are characterized by having a continuous family of rest states. We investigate the behavior of traveling wave solutions of such systems and show that a number of surprising features can occur. We apply the methods to a simple model for the spread of viral diseases and show that the survival dynamics of a given virus can be a complicated function of the population density.

(Tea, coffee and cookies will be provided at the Faculty Common Room in B6501 before the colloquium from 4:00 to 4:30 pm. Please come and join us!)

** All interested are welcome **

For enquiry: 2788-9816

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