The main goal of this paper is to study a stationary problem arising from angiogenesis, including terms of chemotaxis and flux at the boundary of the tumor. We give sufficient conditions on terms of the data of the problems assuring the existence of positive solutions.Ministerio de Educación y Cienci
AbstractWe propose a mathematical model that governs endothelial cell pattern formation on a biogel ...
Abstract This paper is concerned with the bifurcation phenomenon of a free-boundary problem modeling...
AbstractWe present a mathematical model describing the growth and development of capillary sprouts i...
AbstractThe main goal of this paper is to study a stationary problem arising from angiogenesis, incl...
In this paper we consider a parabolic problem as well as its stationary counterpart of a model arisi...
We study a system of equations arising from angiogenesis which contains a nonregular term that vanis...
This paper deals with a nonlinear system of partial differential equations modeling a simplified tum...
The hypoxic conditions within avascular solid tumours may trigger the secretion of chemical factors,...
A considerable number of research works has been devoted to the study of tumor models. Several bioph...
AbstractAn analysis of a parabolic partial differential equation modelling capillary network formati...
We consider a one-dimensional Chemotaxis model describing the dynamics of the cell density n, cell v...
This paper deals with a nonlinear system of partial differential equations modeling the effect of an...
This work considers the propagation of a tumor from the stage of a small avascular sphere in a host ...
This paper deals with a nonlinear system of parabolic-elliptic type with a logistic source term and ...
AbstractWe consider a steady-state non-linear boundary value problem which arises in modelling the f...
AbstractWe propose a mathematical model that governs endothelial cell pattern formation on a biogel ...
Abstract This paper is concerned with the bifurcation phenomenon of a free-boundary problem modeling...
AbstractWe present a mathematical model describing the growth and development of capillary sprouts i...
AbstractThe main goal of this paper is to study a stationary problem arising from angiogenesis, incl...
In this paper we consider a parabolic problem as well as its stationary counterpart of a model arisi...
We study a system of equations arising from angiogenesis which contains a nonregular term that vanis...
This paper deals with a nonlinear system of partial differential equations modeling a simplified tum...
The hypoxic conditions within avascular solid tumours may trigger the secretion of chemical factors,...
A considerable number of research works has been devoted to the study of tumor models. Several bioph...
AbstractAn analysis of a parabolic partial differential equation modelling capillary network formati...
We consider a one-dimensional Chemotaxis model describing the dynamics of the cell density n, cell v...
This paper deals with a nonlinear system of partial differential equations modeling the effect of an...
This work considers the propagation of a tumor from the stage of a small avascular sphere in a host ...
This paper deals with a nonlinear system of parabolic-elliptic type with a logistic source term and ...
AbstractWe consider a steady-state non-linear boundary value problem which arises in modelling the f...
AbstractWe propose a mathematical model that governs endothelial cell pattern formation on a biogel ...
Abstract This paper is concerned with the bifurcation phenomenon of a free-boundary problem modeling...
AbstractWe present a mathematical model describing the growth and development of capillary sprouts i...