In this work we develop a mathematic and algo rithmic framework for data-driven stability analysis of black box switching systems by using adaptive sampling and on line optimization. Our algorithm learns the optimal sam pling strategy to build more accurate stability guarantees with fewer sampling points. This work is an extension of [ l], where an algorithm is presented to bound the Joint Spec tral Radius (JSR) [2] of an unknown switched linear system within some probability from a finite number of trajectories
We re-evaluate the direct approach to study the stability of discrete-time switched systems with fin...
A switched linear system is a dynamical system consisting of a number of linear subsystems along wit...
International audienceWe present and develop tools to analyze stability properties of discrete-time ...
Can we conclude the stability of an unknown dynamical system from the knowledge of a finite number o...
We present a new data-driven method to provide probabilistic stability guarantees for black-box swit...
We address the problem of deciding stability of a “black-box” dynamical system (i.e., a system whose...
We propose an algorithm to restrict the switching signals of a constrained switched system in order ...
We consider stability analysis of constrained switching linear systems in which the dynamics is unkn...
The joint spectral radius (JSR) of a set of matrices characterizes the maximal asymptotic growth rat...
This paper tackles the feedback stabilization of switched linear systems under arbitrary switching. ...
The dynamical properties of many natural phenomena are traditionally described by smooth differentia...
International audienceA switching signal for a switched system is said to be shuffled if all modes o...
We present a direct approach to study the stability of discrete-time switched linear systems that ca...
We re-evaluate the direct approach to study the stability of discrete-time switched systems with fin...
A switched linear system is a dynamical system consisting of a number of linear subsystems along wit...
International audienceWe present and develop tools to analyze stability properties of discrete-time ...
Can we conclude the stability of an unknown dynamical system from the knowledge of a finite number o...
We present a new data-driven method to provide probabilistic stability guarantees for black-box swit...
We address the problem of deciding stability of a “black-box” dynamical system (i.e., a system whose...
We propose an algorithm to restrict the switching signals of a constrained switched system in order ...
We consider stability analysis of constrained switching linear systems in which the dynamics is unkn...
The joint spectral radius (JSR) of a set of matrices characterizes the maximal asymptotic growth rat...
This paper tackles the feedback stabilization of switched linear systems under arbitrary switching. ...
The dynamical properties of many natural phenomena are traditionally described by smooth differentia...
International audienceA switching signal for a switched system is said to be shuffled if all modes o...
We present a direct approach to study the stability of discrete-time switched linear systems that ca...
We re-evaluate the direct approach to study the stability of discrete-time switched systems with fin...
A switched linear system is a dynamical system consisting of a number of linear subsystems along wit...
International audienceWe present and develop tools to analyze stability properties of discrete-time ...