International audienceWe provide a new control design for chemostats, under constant substrate input concentrations, using piecewise constant delayed measurements of the substrate concentration. Our growth functions can be uncertain and are not necessarily monotone. The dilution rate is the control. We use a new Lyapunov approach to derive conditions on the largest sampling interval and on the delay length to ensure asymptotic stabilization properties of a componentwise positive equilibrium point
Abstract-The stabilization of chemostat models with delayed measurements is a challenging problem th...
The stabilization of chemostat models with delayed measurements is a challenging problem that is of ...
We study a chemostat model with an arbitrary number of competing species, one substrate, and constan...
We provide a new control design for chemostats, under constant substrate input concentrations, using...
We study chemostat models with constant substrate input concentrations. We allow growth functions th...
International audienceWe provide a new control design for chemostats, under constant substrate input...
International audienceThe classical model of the chemostat with one substrate, one species and a Hal...
The stabilization of equilibria in chemostats with measurement delays is a complex and challenging p...
International audienceThe classical model of the chemostat with one substrate, one species and a Hal...
In this paper we consider a problem of asymptotic stabilization for a chemostat, by using a feedback...
International audienceWe study a chemostat model with an arbitrary number of competing species, one ...
Abstract-The stabilization of chemostat models with delayed measurements is a challenging problem th...
The stabilization of chemostat models with delayed measurements is a challenging problem that is of ...
We study a chemostat model with an arbitrary number of competing species, one substrate, and constan...
We provide a new control design for chemostats, under constant substrate input concentrations, using...
We study chemostat models with constant substrate input concentrations. We allow growth functions th...
International audienceWe provide a new control design for chemostats, under constant substrate input...
International audienceThe classical model of the chemostat with one substrate, one species and a Hal...
The stabilization of equilibria in chemostats with measurement delays is a complex and challenging p...
International audienceThe classical model of the chemostat with one substrate, one species and a Hal...
In this paper we consider a problem of asymptotic stabilization for a chemostat, by using a feedback...
International audienceWe study a chemostat model with an arbitrary number of competing species, one ...
Abstract-The stabilization of chemostat models with delayed measurements is a challenging problem th...
The stabilization of chemostat models with delayed measurements is a challenging problem that is of ...
We study a chemostat model with an arbitrary number of competing species, one substrate, and constan...