AbstractContinuous Galerkin finite element methods in the age-time domain are proposed to approximate the solution to the model of population dynamics with unbounded mortality (coefficient) function. Stability of the method is established and a priori L2-error estimates are obtained. Treatment of the nonlocal boundary condition is straightforward in this framework. The approximate solution is computed strip by strip marching in time. Some numerical examples are presented
AbstractWe are concerned with a general model of size structured population dynamics with the growth...
AbstractWe consider the problem of computing the steady state for a class of differential equations ...
This paper studies a parameter estimation problem for the Gurtin-MacCamy equation, which is a nonlin...
AbstractContinuous Galerkin finite element methods in the age-time domain are proposed to approximat...
Abstract. We consider a model of population dynamics whose mortality function is unbounded. We note ...
We present natural-age-grid Galerkin methods for a model of a biological population undergoing aging...
AbstractWe propose a new numerical method for the approximation of solutions to a non-autonomous for...
AbstractThe large time behavior of numerical solutions for a model describing age-structured populat...
AbstractWe consider the linear Lotka–McKendrick equation and discuss in detail how to solve the prob...
The study presents numerical and approximate analytical approximations to a model of population dyna...
Producción CientíficaThe choice of age as a physiological parameter to structure a population and to...
AbstractA numerical method is proposed to approximate the solution of a nonlinear and nonlocal syste...
AbstractA finite difference method for a system of hyperbolic partial differential-integral equation...
summary:We study a numerical method for the diffusion of an age-structured population in a spatial e...
In this article is studied the identifiability of the age-dependent mortality rate of the Von Foerst...
AbstractWe are concerned with a general model of size structured population dynamics with the growth...
AbstractWe consider the problem of computing the steady state for a class of differential equations ...
This paper studies a parameter estimation problem for the Gurtin-MacCamy equation, which is a nonlin...
AbstractContinuous Galerkin finite element methods in the age-time domain are proposed to approximat...
Abstract. We consider a model of population dynamics whose mortality function is unbounded. We note ...
We present natural-age-grid Galerkin methods for a model of a biological population undergoing aging...
AbstractWe propose a new numerical method for the approximation of solutions to a non-autonomous for...
AbstractThe large time behavior of numerical solutions for a model describing age-structured populat...
AbstractWe consider the linear Lotka–McKendrick equation and discuss in detail how to solve the prob...
The study presents numerical and approximate analytical approximations to a model of population dyna...
Producción CientíficaThe choice of age as a physiological parameter to structure a population and to...
AbstractA numerical method is proposed to approximate the solution of a nonlinear and nonlocal syste...
AbstractA finite difference method for a system of hyperbolic partial differential-integral equation...
summary:We study a numerical method for the diffusion of an age-structured population in a spatial e...
In this article is studied the identifiability of the age-dependent mortality rate of the Von Foerst...
AbstractWe are concerned with a general model of size structured population dynamics with the growth...
AbstractWe consider the problem of computing the steady state for a class of differential equations ...
This paper studies a parameter estimation problem for the Gurtin-MacCamy equation, which is a nonlin...