Control Of Linear Systems Subjet To Constraints


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Internal and External Stabilization of Linear Systems with Constraints


Internal and External Stabilization of Linear Systems with Constraints

Author: Ali Saberi

language: en

Publisher: Springer Science & Business Media

Release Date: 2012-06-21


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Unifying two decades of research, this book is the first to establish a comprehensive foundation for a systematic analysis and design of linear systems with general state and input constraints. For such systems, which can be used as models for most nonlinear systems, the issues of stability, controller design, additonal constraints, and satisfactory performance are addressed. The book is an excellent reference for practicing engineers, graduate students, and researchers in control systems theory and design. It may also serve as an advanced graduate text for a course or a seminar in nonlinear control systems theory and design in applied mathematics or engineering departments. Minimal prerequisites include a first graduate course in state-space methods as well as a first course in control systems design.

Control of Linear Systems Subjet to Constraints


Control of Linear Systems Subjet to Constraints

Author: Guoyong Shi

language: en

Publisher:

Release Date: 2002


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Stability and Stabilization of Linear Systems with Saturating Actuators


Stability and Stabilization of Linear Systems with Saturating Actuators

Author: Sophie Tarbouriech

language: en

Publisher: Springer Science & Business Media

Release Date: 2011-08-13


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This monograph details basic concepts and tools fundamental for the analysis and synthesis of linear systems subject to actuator saturation and developments in recent research. The authors use a state-space approach and focus on stability analysis and the synthesis of stabilizing control laws in both local and global contexts. Different methods of modeling the saturation and behavior of the nonlinear closed-loop system are given special attention. Various kinds of Lyapunov functions are considered to present different stability conditions. Results arising from uncertain systems and treating performance in the presence of saturation are given. The text proposes methods and algorithms, based on the use of linear programming and linear matrix inequalities, for computing estimates of the basin of attraction and for designing control systems accounting for the control bounds and the possibility of saturation. They can be easily implemented with mathematical software packages.