Preliminary version as Inria research report Nº 2126 "Time-varying exponential stabilization of nonholonomic systems in power form", December, 1993, http://hal.inria.fr/inria-00074546International audienceSystems in canonical power form have recently been used to model the kinematic equations of nonholonomic mechanical systems. The properties of homogeneous systems have been used in recent references to derive exponentially stabilizing continuous time-periodic feedbacks for this class of systems. Motivated by this work, the present study extends a control design method previously proposed by Samson to the design of such homogeneous feedbacks. The approach here followed has the advantage of yielding simple and direct stability proofs. Homog...
A continuous time-varying feedback controller is presented for point stabilization of the second-ord...
The feedback stabilisation problem of non-holonomic chained systems and a novel feedback design sche...
A theoretical framework is established for the control of nonholonomic dynamic systems, i.e. dynamic...
Preliminary version as Inria research report Nº 2126 "Time-varying exponential stabilization of nonh...
In this note a continuous feedback control law with time-periodic terms is derived for the control o...
. This paper focuses on the problem of exponential stabilization of controllable, driftless systems ...
. This paper brings together results from a number of different areas in control theory to provide a...
In this paper the authors make a contribution to the analysis of nonholonomic systems with exponenti...
This paper focuses on the problem of exponential stabilization of controllable, driftless systems us...
This paper focuses on the problem of exponential stabilization of controllable, driftless systems u...
This paper brings together results from a number of different areas in control theory to provide an ...
Many nonholonomic mechanical systems, such as car-like mobile robots, are controllable but cannot be...
Abstract. For a general class of dynamical systems (of which the canonical continuous and uniform di...
This paper introduces a method for constructing exponentially convergent control laws for n-dimensio...
The feedback stabilisation problem of non-holonomic chained systems and a novel feedback design sche...
A continuous time-varying feedback controller is presented for point stabilization of the second-ord...
The feedback stabilisation problem of non-holonomic chained systems and a novel feedback design sche...
A theoretical framework is established for the control of nonholonomic dynamic systems, i.e. dynamic...
Preliminary version as Inria research report Nº 2126 "Time-varying exponential stabilization of nonh...
In this note a continuous feedback control law with time-periodic terms is derived for the control o...
. This paper focuses on the problem of exponential stabilization of controllable, driftless systems ...
. This paper brings together results from a number of different areas in control theory to provide a...
In this paper the authors make a contribution to the analysis of nonholonomic systems with exponenti...
This paper focuses on the problem of exponential stabilization of controllable, driftless systems us...
This paper focuses on the problem of exponential stabilization of controllable, driftless systems u...
This paper brings together results from a number of different areas in control theory to provide an ...
Many nonholonomic mechanical systems, such as car-like mobile robots, are controllable but cannot be...
Abstract. For a general class of dynamical systems (of which the canonical continuous and uniform di...
This paper introduces a method for constructing exponentially convergent control laws for n-dimensio...
The feedback stabilisation problem of non-holonomic chained systems and a novel feedback design sche...
A continuous time-varying feedback controller is presented for point stabilization of the second-ord...
The feedback stabilisation problem of non-holonomic chained systems and a novel feedback design sche...
A theoretical framework is established for the control of nonholonomic dynamic systems, i.e. dynamic...