International audienceThe aim of this study is to generalise recent results of the two last authors on en-tropy methods for measure solutions of the renewal equation to other classes of structured population problems. Specifically, we develop a generalised relative entropy inequality for the growth-fragmentation equation and prove asymptotic convergence to a steady-state solution, even when the initial datum is only a non-negative measure
AbstractWe study the asymptotic behavior of linear evolution equations of the type ∂tg=Dg+Lg−λg, whe...
We develop a method, based on a Bochner-type identity, to obtain estimates on the exponential rate o...
We study the asymptotic behavior of linear evolution equations of the type $\partial_t g = Dg + \LL ...
International audienceThe aim of this study is to generalise recent results of the two last authors ...
We introduce the notion of General Relative Entropy Inequality for several linear PDEs. This concept...
AbstractWe introduce the notion of General Relative Entropy Inequality for several linear PDEs. This...
International audienceWe use the General Relative Entropy Inequality introduced in [12, 13, 14] to a...
We explore the explicit relationship between the descendant Gromov–Witten theory of target curves, o...
The goal of the present paper is to explore the long-time behavior of the growth-fragmentation equat...
International audienceWe study the asymptotic behaviour of the following linear growth-fragmentation...
We consider a ShockleyReadHall recombinationdriftdiffusion model coupled to Poissons equation and su...
International audienceWe study the long-time behaviour of the growth-fragmentation equation, a nonlo...
We study the convergence to equilibrium of a class of nonlinear recombination models. In analogy wit...
The work of the first and third authors was supported by the project MTM2017- 85067-P, funded by th...
We consider the linear growth-fragmentation equation arising in the modelling of cell division or po...
AbstractWe study the asymptotic behavior of linear evolution equations of the type ∂tg=Dg+Lg−λg, whe...
We develop a method, based on a Bochner-type identity, to obtain estimates on the exponential rate o...
We study the asymptotic behavior of linear evolution equations of the type $\partial_t g = Dg + \LL ...
International audienceThe aim of this study is to generalise recent results of the two last authors ...
We introduce the notion of General Relative Entropy Inequality for several linear PDEs. This concept...
AbstractWe introduce the notion of General Relative Entropy Inequality for several linear PDEs. This...
International audienceWe use the General Relative Entropy Inequality introduced in [12, 13, 14] to a...
We explore the explicit relationship between the descendant Gromov–Witten theory of target curves, o...
The goal of the present paper is to explore the long-time behavior of the growth-fragmentation equat...
International audienceWe study the asymptotic behaviour of the following linear growth-fragmentation...
We consider a ShockleyReadHall recombinationdriftdiffusion model coupled to Poissons equation and su...
International audienceWe study the long-time behaviour of the growth-fragmentation equation, a nonlo...
We study the convergence to equilibrium of a class of nonlinear recombination models. In analogy wit...
The work of the first and third authors was supported by the project MTM2017- 85067-P, funded by th...
We consider the linear growth-fragmentation equation arising in the modelling of cell division or po...
AbstractWe study the asymptotic behavior of linear evolution equations of the type ∂tg=Dg+Lg−λg, whe...
We develop a method, based on a Bochner-type identity, to obtain estimates on the exponential rate o...
We study the asymptotic behavior of linear evolution equations of the type $\partial_t g = Dg + \LL ...