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Experimental evaluation of regulated non-linear under-actuated mechanical systems via saturation-functions-based bounded control: the cart–pendulum system case
by
Soria-López, Alberto
, Aguilar-Iba nez, Carlos F
, Martínez-García, Juan Carlos
in
Asymptotic properties
/ bounded linear
/ bounded quasi‐linear
/ cart–pendulum system case
/ cascade control
/ cascade nonlinear dynamical system
/ closed loop systems
/ closed‐loop system
/ continuous time systems
/ Control
/ control actions
/ control boundedness
/ control law
/ Control systems
/ Design engineering
/ Dynamical systems
/ feedback
/ feedback‐based regulation design procedure
/ feedback‐based stabilisation‐bounded control action
/ global stability
/ high‐order smooth nonlinear perturbation
/ invariance
/ LaSalle's invariance principle
/ linear stability arguments
/ lumped linear continuous time‐invariant description
/ Lyapunov methods
/ Mechanical systems
/ necessary closed‐loop stability analysis
/ nonactuated coordinate
/ nonlinear dynamical systems
/ Nonlinearity
/ pendulums
/ perturbation techniques
/ Planes
/ regulated nonlinear under‐actuated mechanical systems
/ saturation functions
/ saturation‐functions‐based bounded control
/ simple control strategy
/ simultaneous combination
/ single input nonlinear under‐actuated mechanical systems
/ stabilising controller
/ stability
/ under‐actuated nonlinear system
/ under‐actuated system
/ upper‐half plane
/ well‐known control benchmark
/ well‐known Lyapunov method
2013
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Experimental evaluation of regulated non-linear under-actuated mechanical systems via saturation-functions-based bounded control: the cart–pendulum system case
by
Soria-López, Alberto
, Aguilar-Iba nez, Carlos F
, Martínez-García, Juan Carlos
in
Asymptotic properties
/ bounded linear
/ bounded quasi‐linear
/ cart–pendulum system case
/ cascade control
/ cascade nonlinear dynamical system
/ closed loop systems
/ closed‐loop system
/ continuous time systems
/ Control
/ control actions
/ control boundedness
/ control law
/ Control systems
/ Design engineering
/ Dynamical systems
/ feedback
/ feedback‐based regulation design procedure
/ feedback‐based stabilisation‐bounded control action
/ global stability
/ high‐order smooth nonlinear perturbation
/ invariance
/ LaSalle's invariance principle
/ linear stability arguments
/ lumped linear continuous time‐invariant description
/ Lyapunov methods
/ Mechanical systems
/ necessary closed‐loop stability analysis
/ nonactuated coordinate
/ nonlinear dynamical systems
/ Nonlinearity
/ pendulums
/ perturbation techniques
/ Planes
/ regulated nonlinear under‐actuated mechanical systems
/ saturation functions
/ saturation‐functions‐based bounded control
/ simple control strategy
/ simultaneous combination
/ single input nonlinear under‐actuated mechanical systems
/ stabilising controller
/ stability
/ under‐actuated nonlinear system
/ under‐actuated system
/ upper‐half plane
/ well‐known control benchmark
/ well‐known Lyapunov method
2013
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Experimental evaluation of regulated non-linear under-actuated mechanical systems via saturation-functions-based bounded control: the cart–pendulum system case
by
Soria-López, Alberto
, Aguilar-Iba nez, Carlos F
, Martínez-García, Juan Carlos
in
Asymptotic properties
/ bounded linear
/ bounded quasi‐linear
/ cart–pendulum system case
/ cascade control
/ cascade nonlinear dynamical system
/ closed loop systems
/ closed‐loop system
/ continuous time systems
/ Control
/ control actions
/ control boundedness
/ control law
/ Control systems
/ Design engineering
/ Dynamical systems
/ feedback
/ feedback‐based regulation design procedure
/ feedback‐based stabilisation‐bounded control action
/ global stability
/ high‐order smooth nonlinear perturbation
/ invariance
/ LaSalle's invariance principle
/ linear stability arguments
/ lumped linear continuous time‐invariant description
/ Lyapunov methods
/ Mechanical systems
/ necessary closed‐loop stability analysis
/ nonactuated coordinate
/ nonlinear dynamical systems
/ Nonlinearity
/ pendulums
/ perturbation techniques
/ Planes
/ regulated nonlinear under‐actuated mechanical systems
/ saturation functions
/ saturation‐functions‐based bounded control
/ simple control strategy
/ simultaneous combination
/ single input nonlinear under‐actuated mechanical systems
/ stabilising controller
/ stability
/ under‐actuated nonlinear system
/ under‐actuated system
/ upper‐half plane
/ well‐known control benchmark
/ well‐known Lyapunov method
2013
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Experimental evaluation of regulated non-linear under-actuated mechanical systems via saturation-functions-based bounded control: the cart–pendulum system case
Journal Article
Experimental evaluation of regulated non-linear under-actuated mechanical systems via saturation-functions-based bounded control: the cart–pendulum system case
2013
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Overview
The authors are concerned in this study by bounded control of single input non-linear under-actuated mechanical systems. The authors focus the exposition on a feedback-based stabilisation-bounded control action shaped by saturation functions, and the proposed approach was illustrated via the design and the experimental evaluation of a simple stabilising controller for the cart–pendulum system, a well-known control benchmark. The proposed simple control strategy is built around a lumped linear continuous time-invariant description of the concerned under-actuated non-linear system. Namely, a model consisted of a cascade non-linear dynamical system constituted by a chain of four integrators affected by a high-order smooth non-linear perturbation. Assuming initialisation of the under-actuated system to the upper-half plane, the proposed feedback-based regulation design procedure involves the simultaneous combination of two control actions: one bounded linear and one bounded quasi-linear. Control boundedness is provided in both involved control actions by specifically designed saturation functions. The first bounded control action brings the non-actuated coordinate near to the upright position and keep it inside of a well characterised small vicinity, whereas the second bounded control action asymptotically brings the whole state of the dynamical system to the origin. The necessary closed-loop stability analysis uses standard linear stability arguments as well as the traditional well-known Lyapunov method and the LaSalle's invariance principle. The proposed control law ensures global stability of the closed-loop system in the upper-half plane.
Publisher
The Institution of Engineering and Technology,John Wiley & Sons, Inc
Subject
/ cascade nonlinear dynamical system
/ Control
/ feedback
/ feedback‐based regulation design procedure
/ feedback‐based stabilisation‐bounded control action
/ high‐order smooth nonlinear perturbation
/ LaSalle's invariance principle
/ lumped linear continuous time‐invariant description
/ necessary closed‐loop stability analysis
/ Planes
/ regulated nonlinear under‐actuated mechanical systems
/ saturation‐functions‐based bounded control
/ single input nonlinear under‐actuated mechanical systems
/ under‐actuated nonlinear system
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