Abstract. We consider a strongly-coupled nonlinear parabolic system which arises from population dynamics. The global existence of classical solutions is established when the space dimension is two and one of the cross-diffusion pressures is zero. 1. Introduction. I
This thesis is devoted to the study of parabolic systems of partial differential equations arising i...
This thesis is devoted to the study of parabolic systems of partial differential equations arising i...
ABSTRACT. A class of cross diusion parabolic systems given on bounded domains of IRn, with arbitrary...
AbstractWe consider a strongly coupled nonlinear parabolic system which arises in population dynamic...
AbstractThe global existence of non-negative weak solutions to a strongly coupled parabolic system a...
We study a parabolic population model in the full space and prove the global in time existence of a ...
We study a parabolic population model in the full space and prove the global in time existence of a ...
A nonlinear population model with cross-diffusion terms for two competing species is studied analyti...
AbstractWe consider a strongly coupled nonlinear parabolic system which arises in population dynamic...
A nonlinear population model with cross-diffusion terms for two competing species is studied analyti...
This paper presents new analytical results for a class of nonlinear parabolic systems of partial dif...
We consider a fitness-driven model of dispersal of N interacting populations, which was previously s...
AbstractThis paper deals with positive solutions of degenerate and strongly coupled quasilinear para...
We consider a fitness-driven model of dispersal of N interacting populations, which was previously s...
AbstractIn this paper, we study a strongly coupled parabolic system with cross diffusion term which ...
This thesis is devoted to the study of parabolic systems of partial differential equations arising i...
This thesis is devoted to the study of parabolic systems of partial differential equations arising i...
ABSTRACT. A class of cross diusion parabolic systems given on bounded domains of IRn, with arbitrary...
AbstractWe consider a strongly coupled nonlinear parabolic system which arises in population dynamic...
AbstractThe global existence of non-negative weak solutions to a strongly coupled parabolic system a...
We study a parabolic population model in the full space and prove the global in time existence of a ...
We study a parabolic population model in the full space and prove the global in time existence of a ...
A nonlinear population model with cross-diffusion terms for two competing species is studied analyti...
AbstractWe consider a strongly coupled nonlinear parabolic system which arises in population dynamic...
A nonlinear population model with cross-diffusion terms for two competing species is studied analyti...
This paper presents new analytical results for a class of nonlinear parabolic systems of partial dif...
We consider a fitness-driven model of dispersal of N interacting populations, which was previously s...
AbstractThis paper deals with positive solutions of degenerate and strongly coupled quasilinear para...
We consider a fitness-driven model of dispersal of N interacting populations, which was previously s...
AbstractIn this paper, we study a strongly coupled parabolic system with cross diffusion term which ...
This thesis is devoted to the study of parabolic systems of partial differential equations arising i...
This thesis is devoted to the study of parabolic systems of partial differential equations arising i...
ABSTRACT. A class of cross diusion parabolic systems given on bounded domains of IRn, with arbitrary...