International audienceWe consider the problem of piecing together two control Lyapunov functions (CLFs). The first CLF characterizes a local controllability property toward the origin, whereas the second CLF satisfies a global controllability property with respect to a compact set. We give a sufficient condition to express explicitly a solution to this uniting problem. This sufficient condition is shown to be always satisfied for a simple chain of integrator. In a second part, we show how this uniting CLF problem can be useful to solve the problem of piecing together two stabilizing control law
This paper deals with the stabilization of switched affine systems. The particularities of this clas...
This paper deals with the stabilization of switched affine systems. The particularities of this clas...
This paper provides a solution to generalize the integrator and the integral control action. It is a...
International audienceWe consider the problem of piecing together two control Lyapunov functions (CL...
International audienceThe problem of piecing together two Control Lyapunov Functions (CLFs) is addre...
International audienceThe problem of piecing together two Control Lyapunov Functions (CLFs) is addre...
International audienceThe problem of piecing together two Control Lyapunov Functions (CLFs) is addre...
Given two control Lyapunov functions (CLFs), a 'merging' is a new CLF whose gradient is a positive c...
For the robust stabilization of constrained linear differential inclusions, we consider non-homogene...
This paper addresses the stabilization problems for nonlinear affine systems. First of all, the expl...
The constrained stabilization of Linear Differential Inclusions (LDIs) via non-homogeneous control L...
International audienceThis paper presents a novel method to construct a family of piecewise affine c...
International audienceThis paper presents a novel method to construct a family of piecewise affine c...
International audienceThis paper presents a novel method to construct a family of piecewise affine c...
Abstract. This paper presents a Converse Lyapunov Function Theorem motivated by robust control analy...
This paper deals with the stabilization of switched affine systems. The particularities of this clas...
This paper deals with the stabilization of switched affine systems. The particularities of this clas...
This paper provides a solution to generalize the integrator and the integral control action. It is a...
International audienceWe consider the problem of piecing together two control Lyapunov functions (CL...
International audienceThe problem of piecing together two Control Lyapunov Functions (CLFs) is addre...
International audienceThe problem of piecing together two Control Lyapunov Functions (CLFs) is addre...
International audienceThe problem of piecing together two Control Lyapunov Functions (CLFs) is addre...
Given two control Lyapunov functions (CLFs), a 'merging' is a new CLF whose gradient is a positive c...
For the robust stabilization of constrained linear differential inclusions, we consider non-homogene...
This paper addresses the stabilization problems for nonlinear affine systems. First of all, the expl...
The constrained stabilization of Linear Differential Inclusions (LDIs) via non-homogeneous control L...
International audienceThis paper presents a novel method to construct a family of piecewise affine c...
International audienceThis paper presents a novel method to construct a family of piecewise affine c...
International audienceThis paper presents a novel method to construct a family of piecewise affine c...
Abstract. This paper presents a Converse Lyapunov Function Theorem motivated by robust control analy...
This paper deals with the stabilization of switched affine systems. The particularities of this clas...
This paper deals with the stabilization of switched affine systems. The particularities of this clas...
This paper provides a solution to generalize the integrator and the integral control action. It is a...