The stabilization problem for a class of nonlinear systems is solved via a novel method inspired by back-stepping. The method, that we call underactuated back-stepping, is introduced by solving the stabilization problem for an inertia wheel pendulum and it is then developed for a class of underactuated mechanical systems. The properties of the resulting closed-loop systems are studied in detail and case studies are given to show the effectiveness of the proposed method.2020 IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for all other uses, in any current or future media, including reprinting/republishing this material for advertising or promotional purposes, creating new collective works, for resale ...
A theoretical framework is established for the dynamics and control of underactuated systems, define...
In this paper, a new control law is proposed for the nonlinear underactuated system. It is proved th...
This paper considers the stabilization problem of Inertia Wheel Pendulum, a widely studied benchmark...
The stabilization problem for a class of nonlinear systems is solved via a novel method inspired by ...
The stabilization problem for a class of nonlinear systems is solved via a novel method inspired by ...
The stabilization problem for a class of under-actuated systems is solved. This is achieved via a no...
The stabilization problem for a class of underactuated systems is solved. This is achieved via a nov...
This book presents a novel, generalized approach to the design of nonlinear state feedback control l...
In this technical note, a combined discrete-time controller, consisting of a partial feedback linear...
This paper proposes a simpler solution to the stabilization problem of a special class of nonlinear ...
Control of underactuated systems usually required nonlinear technique because it cannot be stabilize...
This thesis is devoted to nonlinear control, reduction, and classification of underactuated mechanic...
Many control design methods for underactuated systems require solving a partial differential equatio...
A theoretical framework is established for the dynamics and control of underactuated systems, define...
One of the most active research areas in mechatronic systems is the control of mechanical systems co...
A theoretical framework is established for the dynamics and control of underactuated systems, define...
In this paper, a new control law is proposed for the nonlinear underactuated system. It is proved th...
This paper considers the stabilization problem of Inertia Wheel Pendulum, a widely studied benchmark...
The stabilization problem for a class of nonlinear systems is solved via a novel method inspired by ...
The stabilization problem for a class of nonlinear systems is solved via a novel method inspired by ...
The stabilization problem for a class of under-actuated systems is solved. This is achieved via a no...
The stabilization problem for a class of underactuated systems is solved. This is achieved via a nov...
This book presents a novel, generalized approach to the design of nonlinear state feedback control l...
In this technical note, a combined discrete-time controller, consisting of a partial feedback linear...
This paper proposes a simpler solution to the stabilization problem of a special class of nonlinear ...
Control of underactuated systems usually required nonlinear technique because it cannot be stabilize...
This thesis is devoted to nonlinear control, reduction, and classification of underactuated mechanic...
Many control design methods for underactuated systems require solving a partial differential equatio...
A theoretical framework is established for the dynamics and control of underactuated systems, define...
One of the most active research areas in mechatronic systems is the control of mechanical systems co...
A theoretical framework is established for the dynamics and control of underactuated systems, define...
In this paper, a new control law is proposed for the nonlinear underactuated system. It is proved th...
This paper considers the stabilization problem of Inertia Wheel Pendulum, a widely studied benchmark...