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Multivariable Dynamic Calculus on Time Scales, Martin Bohner; Svetlin G. Georgiev


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Цена: 18167.00р.
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Автор: Martin Bohner; Svetlin G. Georgiev
Название:  Multivariable Dynamic Calculus on Time Scales
ISBN: 9783319476193
Издательство: Springer
Классификация:
ISBN-10: 331947619X
Обложка/Формат: Hardback
Страницы: 549
Вес: 1.10 кг.
Дата издания: 2016
Серия: Mathematics
Язык: English
Иллюстрации: Biography
Размер: 166 x 243 x 40
Читательская аудитория: Professional & vocational
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание: This book offers the reader an overview of recent developments of multivariable dynamic calculus on time scales, taking readers beyond the traditional calculus texts.
Дополнительное описание: Bohner/Georgiev, Multivariable Dynamic Calculus on Time Scales



Lectures in Feedback Design for Multivariable Systems

Автор: Isidori
Название: Lectures in Feedback Design for Multivariable Systems
ISBN: 3319420305 ISBN-13(EAN): 9783319420301
Издательство: Springer
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Цена: 11878.00 р.
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Описание: This book focuses on methods that relate, in one form or another, to the “small-gain theorem”. It is aimed at readers who are interested in learning methods for the design of feedback laws for linear and nonlinear multivariable systems in the presence of model uncertainties. With worked examples throughout, it includes both introductory material and more advanced topics.Divided into two parts, the first covers relevant aspects of linear-systems theory, the second, nonlinear theory. In order to deepen readers’ understanding, simpler single-input–single-output systems generally precede treatment of more complex multi-input–multi-output (MIMO) systems and linear systems precede nonlinear systems. This approach is used throughout, including in the final chapters, which explain the latest advanced ideas governing the stabilization, regulation, and tracking of nonlinear MIMO systems. Two major design problems are considered, both in the presence of model uncertainties: asymptotic stabilization with a “guaranteed region of attraction” of a given equilibrium point and asymptotic rejection of the effect of exogenous (disturbance) inputs on selected regulated outputs.Much of the introductory instructional material in this book has been developed for teaching students, while the final coverage of nonlinear MIMO systems offers readers a first coordinated treatment of completely novel results. The worked examples presented provide the instructor with ready-to-use material to help students to understand the mathematical theory.Readers should be familiar with the fundamentals of linear-systems and control theory. This book is a valuable resource for students following postgraduate programs in systems and control, as well as engineers working on the control of robotic, mechatronic and power systems.

Stability Theory for Dynamic Equations on Time Scales

Автор: Martynyuk
Название: Stability Theory for Dynamic Equations on Time Scales
ISBN: 331942212X ISBN-13(EAN): 9783319422121
Издательство: Springer
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Цена: 13275.00 р.
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Описание:

This monograph is a first in the world to present three approaches for stability analysis of solutions of dynamic equations. The first approach is based on the application of dynamic integral inequalities and the fundamental matrix of solutions of linear approximation of dynamic equations. The second is based on the generalization of the direct Lyapunovs method for equations on time scales, using scalar, vector and matrix-valued auxiliary functions. The third approach is the application of auxiliary functions (scalar, vector, or matrix-valued ones) in combination with differential dynamic inequalities. This is an alternative comparison method, developed for time continuous and time discrete systems.
In recent decades, automatic control theory in the study of air- and spacecraft dynamics and in other areas of modern applied mathematics has encountered problems in the analysis of the behavior of solutions of time continuous-discrete linear and/or nonlinear equations of perturbed motion.
In the book “Men of Mathematics,” 1937, E.T.Bell wrote: “A major task of mathematics today is to harmonize the continuous and the discrete, to include them in one comprehensive mathematics, and to eliminate obscurity from both.”
Mathematical analysis on time scales accomplishes exactly this.
This research has potential applications in such areas as theoretical and applied mechanics, neurodynamics, mathematical biology and finance among others.

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