In this paper a numerical scheme to investigate the stability of linear models of age-structured population dynamics is studied. The method is based on the discretization of the infinitesimal generator associated to the semigroup of the solution operator by using pseudospectral differencing techniques, hence following the approach recently proposed in Breda et al. [SIAM J Sci Comput 27(2): 482-495, 2005] for delay differential equations. The method computes the rightmost characteristic roots and it is shown to converge with spectral accuracy behavior
In this paper we propose a numerical scheme to investigate the stability of steady states of the non...
In the last few years the authors developed numerical schemes to detect the stability of different c...
In this paper we propose a numerical scheme to investigate the stability of steady states of the non...
In this paper a numerical scheme to investigate the stability of linear models of age-structured pop...
We are interested in the asymptotic stability of equilibria of structured populations modelled in te...
We are interested in the asymptotic stability of equilibria of structured populations modelled in te...
In this thesis new numerical methods are presented for the analysis of models in population dynamics...
We are interested in the asymptotic stability of equilibria of structured populations modeled in ter...
This work deals with physiologically structured populations of the Daphnia type. Their biological mo...
This book presents the authors' recent work on the numerical methods for the stability analysis of l...
This book presents the authors' recent work on the numerical methods for the stability analysis of l...
We apply the pseudospectral discretization approach to nonlinear delay models described by delay dif...
We apply the pseudospectral discretization approach to nonlinear delay models described by delay dif...
We apply the pseudospectral discretization approach to nonlinear delay models described by delay dif...
We apply the pseudospectral discretization approach to nonlinear delay models described by delay dif...
In this paper we propose a numerical scheme to investigate the stability of steady states of the non...
In the last few years the authors developed numerical schemes to detect the stability of different c...
In this paper we propose a numerical scheme to investigate the stability of steady states of the non...
In this paper a numerical scheme to investigate the stability of linear models of age-structured pop...
We are interested in the asymptotic stability of equilibria of structured populations modelled in te...
We are interested in the asymptotic stability of equilibria of structured populations modelled in te...
In this thesis new numerical methods are presented for the analysis of models in population dynamics...
We are interested in the asymptotic stability of equilibria of structured populations modeled in ter...
This work deals with physiologically structured populations of the Daphnia type. Their biological mo...
This book presents the authors' recent work on the numerical methods for the stability analysis of l...
This book presents the authors' recent work on the numerical methods for the stability analysis of l...
We apply the pseudospectral discretization approach to nonlinear delay models described by delay dif...
We apply the pseudospectral discretization approach to nonlinear delay models described by delay dif...
We apply the pseudospectral discretization approach to nonlinear delay models described by delay dif...
We apply the pseudospectral discretization approach to nonlinear delay models described by delay dif...
In this paper we propose a numerical scheme to investigate the stability of steady states of the non...
In the last few years the authors developed numerical schemes to detect the stability of different c...
In this paper we propose a numerical scheme to investigate the stability of steady states of the non...