International audienceRobustness with respect to delays is discussed for homogeneous systems with negative degree. It is shown that if homogeneous system with negative degree is globally asymptotically stable at the origin in the delay-free case then the system is globally asymptotically stable with respect to a compact set containing the origin independently of delay. The possibility of applying the result for local analysis of stability for not necessary homogeneous systems is analyzed. The theoretical results are supported by numerical examples
Monotone systems comprise an important class of dynamical systems that are of interest both for thei...
AbstractIn this paper, we consider separable nonlinear delay differential systems and we establish c...
This paper deals with the global uniform exponential stability independent of delay of time-delay li...
International audienceRobustness with respect to delays is discussed for homogeneous systems with ne...
International audienceTime-delay robustness analysis for homogeneous systems with negative degree is...
Submitted to AutomaticaFor a class of nonlinear systems with homogeneous right-hand sides of non-zer...
Abstract—We show that a sub-homogeneous positive monotone system with bounded heterogeneous time-var...
We extend two fundamental properties of positive linear time-invariant (LTI) systems to homogeneous ...
This paper addresses the local and global stability of n-dimensional Lotka-Volterra systems with dis...
AbstractThis paper addresses the local and global stability of n-dimensional Lotka–Volterra systems ...
AbstractMost of the global stability or convergence results appearing so far for delayed Lotka-Volte...
This paper investigates the global asymptotic stability independent of the sizes of the delays of li...
International audienceFor time-invariant finite-dimensional systems, it is known that global asympto...
Monotone systems comprise an important class of dynamical systems that are of interest both for thei...
International audienceThe known results on asymptotic stability of homogeneous differential inclusio...
Monotone systems comprise an important class of dynamical systems that are of interest both for thei...
AbstractIn this paper, we consider separable nonlinear delay differential systems and we establish c...
This paper deals with the global uniform exponential stability independent of delay of time-delay li...
International audienceRobustness with respect to delays is discussed for homogeneous systems with ne...
International audienceTime-delay robustness analysis for homogeneous systems with negative degree is...
Submitted to AutomaticaFor a class of nonlinear systems with homogeneous right-hand sides of non-zer...
Abstract—We show that a sub-homogeneous positive monotone system with bounded heterogeneous time-var...
We extend two fundamental properties of positive linear time-invariant (LTI) systems to homogeneous ...
This paper addresses the local and global stability of n-dimensional Lotka-Volterra systems with dis...
AbstractThis paper addresses the local and global stability of n-dimensional Lotka–Volterra systems ...
AbstractMost of the global stability or convergence results appearing so far for delayed Lotka-Volte...
This paper investigates the global asymptotic stability independent of the sizes of the delays of li...
International audienceFor time-invariant finite-dimensional systems, it is known that global asympto...
Monotone systems comprise an important class of dynamical systems that are of interest both for thei...
International audienceThe known results on asymptotic stability of homogeneous differential inclusio...
Monotone systems comprise an important class of dynamical systems that are of interest both for thei...
AbstractIn this paper, we consider separable nonlinear delay differential systems and we establish c...
This paper deals with the global uniform exponential stability independent of delay of time-delay li...