TY - JOUR
N2 - In this paper we study a non-linear system of dierential equations arising in chemotaxis. The system consists of a PDE that describes the evolution of a population and an ODE which models the concentration of a chemical substance. We study the number of steady states under suitable assumptions, the
existence of one global solution to the evolution problem in terms of weak solutions and the stability of the steady states.
IS - 16
JF - Mathematical methods in the applied sciences
VL - 27
UR - http://onlinelibrary.wiley.com/doi/10.1002/mma.528/full
AV - public
ID - upm45811
SP - 1865
A1 - Tello del Castillo, José Ignacio
SN - 0170-4214
KW - Chemotaxis; stability of stationary solutions; parabolic equations; reinforced random walks
Y1 - 2004/06/17/
TI - Mathematical analysis and stability of a chemotaxis model with logistic term.
PB - John Wiley & Sons
EP - 1880
ER -