.png){kind=icon}
.png){kind=icon}
Return
Generalized solutions and attractiveness of constant states in a chemotaxis-May-Nowak Model for virus infection with arbitrary superlinear dampening
.png){kind=icon}
PRE
AI
Y
DOI：10.1142/S0218202525500095.png)
.png){kind=icon}
Original request for help.png){kind=icon}
Share.png){kind=icon}
Save
Abstract
En 中文
In this paper, a three-component reaction-diffusion system originating from the classical May-Nowak model for viral infection is considered in a smoothly bounded domain Omega subset of & Ropf;(n),n >= 1. It is shown that for any suitably regular non-negative initial data and arbitrary superlinear dampening, the associated no-flux type initial-boundary value problem possesses at least one globally defined solution in an appropriate generalized sense. In addition, based on an analysis of a certain eventual Lyapunov-type functional, we prove that the corresponding generalized solution asymptotically enjoys relaxation by approaching the nontrivial homogeneous steady states in the large time limit.
Keywords:
Chemotaxis
May-Nowak model
logistic source
generalized solution
stabilization
Journal
IF:
3
Papers:
2.2K
Citations:
4.6K
Organization
No organization information available
Cited Papers