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Attractive Ellipsoids in Robust Control (Hardcover, 2014 ed.): Alexander Poznyak, Andrey Polyakov, Vadim Azhmyakov Attractive Ellipsoids in Robust Control (Hardcover, 2014 ed.)
Alexander Poznyak, Andrey Polyakov, Vadim Azhmyakov
R3,748 Discovery Miles 37 480 Ships in 10 - 15 working days

This monograph introduces a newly developed robust-control design technique for a wide class of continuous-time dynamical systems called the "attractive ellipsoid method." Along with a coherent introduction to the proposed control design and related topics, the monograph studies nonlinear affine control systems in the presence of uncertainty and presents a constructive and easily implementable control strategy that guarantees certain stability properties. The authors discuss linear-style feedback control synthesis in the context of the above-mentioned systems. The development and physical implementation of high-performance robust-feedback controllers that work in the absence of complete information is addressed, with numerous examples to illustrate how to apply the attractive ellipsoid method to mechanical and electromechanical systems. While theorems are proved systematically, the emphasis is on understanding and applying the theory to real-world situations. Attractive Ellipsoids in Robust Control will appeal to undergraduate and graduate students with a background in modern systems theory as well as researchers in the fields of control engineering and applied mathematics.

Attractive Ellipsoids in Robust Control (Paperback, Softcover reprint of the original 1st ed. 2014): Alexander Poznyak, Andrey... Attractive Ellipsoids in Robust Control (Paperback, Softcover reprint of the original 1st ed. 2014)
Alexander Poznyak, Andrey Polyakov, Vadim Azhmyakov
R3,889 Discovery Miles 38 890 Ships in 10 - 15 working days

This monograph introduces a newly developed robust-control design technique for a wide class of continuous-time dynamical systems called the "attractive ellipsoid method." Along with a coherent introduction to the proposed control design and related topics, the monograph studies nonlinear affine control systems in the presence of uncertainty and presents a constructive and easily implementable control strategy that guarantees certain stability properties. The authors discuss linear-style feedback control synthesis in the context of the above-mentioned systems. The development and physical implementation of high-performance robust-feedback controllers that work in the absence of complete information is addressed, with numerous examples to illustrate how to apply the attractive ellipsoid method to mechanical and electromechanical systems. While theorems are proved systematically, the emphasis is on understanding and applying the theory to real-world situations. Attractive Ellipsoids in Robust Control will appeal to undergraduate and graduate students with a background in modern systems theory as well as researchers in the fields of control engineering and applied mathematics.

Road Map for Sliding Mode Control Design (Paperback, 1st ed. 2020): Vadim Utkin, Alex Poznyak, Yury V. Orlov, Andrey Polyakov Road Map for Sliding Mode Control Design (Paperback, 1st ed. 2020)
Vadim Utkin, Alex Poznyak, Yury V. Orlov, Andrey Polyakov
R1,890 Discovery Miles 18 900 Ships in 10 - 15 working days

This book is devoted to control of finite and infinite dimensional processes with continuous-time and discrete time control, focusing on suppression problems and new methods of adaptation applicable for systems with sliding motions only. Special mathematical methods are needed for all the listed control tasks. These methods are addressed in the initial chapters, with coverage of the definition of the multidimensional sliding modes, the derivation of the differential equations of those motions, and the existence conditions. Subsequent chapters discusses various areas of further research. The book reflects the consensus view of the authors regarding the current status of SMC theory. It is addressed to a broad spectrum of engineers and theoreticians working in diverse areas of control theory and applications. It is well suited for use in graduate and postgraduate courses in such university programs as Electrical Engineering, Control of Nonlinear Systems, and Mechanical Engineering.

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