4 edition of Control of oscillations and chaos found in the catalog.
|Other titles||1997 1st international conference, control of oscillations and chaos, 1997 first international conference, control of oscillations and chaos|
|Statement||edited by F.L. Chernousko, A.L. Fradkov.|
|Contributions||Chernousʹko, F. L., Fradkov, A. L., International Conference "Control of Oscillations and Chaos" (1st : 1997 : Saint Petersburg, Russia)|
|LC Classifications||QA402.35 .C66 1997|
|The Physical Object|
|Pagination||3 v. (597 p.) :|
|Number of Pages||597|
|ISBN 10||078034247X, 0780342488|
|LC Control Number||97080111|
oscillations, and Bray5 had, albeit serendipitously, discovered the first homogeneous chemical oscillator, the iodate-catalyzed decomposition of hydrogen peroxide. Although ecologists were quick to pick up on Lotka’s theories, his models, as well as Bray’s experimental work, were met with, at best, indifference by the chemical community. In. A two-body pendulum shows during the transition from oscillations in the gravity field with low energy to oscillations in the centrifugal field with high energy chaotic behaviour. A three-body pendulum with suitable inertia properties may perform already in the gravity field chaotic motions what is generally true for pendulum systems, see e.g.
Chaotic Radial Oscillations of a Harmonically Forced Gas Bubble, Parametric Dependence and Consequences for Sonoluminescence (2 feb ) [ ] After reading the theoretical papers related to the sonoluminescence experiment that he was carrying out with his adviser M.T. Levinsen, Gabor applied the periodic theory to a calculation of the mean light intensity emited by a chaotic. During the control of the stability of multi-dimensional fractional order chaotic systems can appear the hidden oscillations. Such fluctuations in the form of hidden fluctuations occur during transients. For control systems (eg aircraft), such phenomena can have undesirable consequences caused by false control parameters .
An Introduction to Nonlinear Chemical Dynamics: Oscillations, Waves, Patterns, and Chaos: Oscillations, Waves, Patterns, and Chaos, Irving R. Epstein Helena Rubinstein Professor of Chemistry, John A. Pojman Professor of Chemistry and Biochemistry University of Southern Mississippi, Oxford University Press, , , , Neural oscillations and synchronization have been linked to many cognitive functions such as information transfer, perception, motor control and memory. Neural oscillations have been most widely studied in neural activity generated by large groups of neurons. Large .
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Get this from a library. Introduction to control of oscillations and chaos. [A L Fradkov; A Yu Pogromsky] -- This book provides an exposition of the exciting field of control of oscillatory and chaotic systems, which has numerous potential applications in mechanics, laser and chemical technologies.
System Upgrade on Tue, May 19th, at 2am (ET) During this period, E-commerce and registration of new users may not be available for up to 12 hours. Introduction to Control of Oscillations and Chaos (World Scientific Series on Nonlinear Science.
Series A, Monographs and Treatises, V. 35) [A. Fradkov, Alexander Yu. Pogromsky] on *FREE* shipping on qualifying offers. This book gives an exposition of the exciting field of control of oscillatory and chaotic systems, which has numerous potential applications in mechanicsCited by: Oscillation and Chaos in Physiological Control Systems Article (PDF Available) in Science () August with 1, Reads How we measure 'reads'.
The analytical and numerical aspects of the chaotic dynamics of these oscillators are covered, together with appropriate experimental studies using nonlinear electronic circuits.
Recent exciting developments in chaos research are also discussed, such as the control and synchronization of chaos and possible technological applications. Wave Physics: Oscillations — Solitons — Chaos (Advanced Texts in Physics) Stephen Nettel.
out of 5 stars 2. Kindle Edition. $ Next. Customers who bought this item also bought these digital items. Page 1 of 1 Start over Page 1 of 1. This shopping feature will continue to load items when the Enter key is pressed.
In order to Cited by: Oscillation and chaos in physiological control systems. Mackey MC, Glass L. First-order nonlinear differential-delay equations describing physiological control systems are studied.
The equations display a broad diversity of dynamical behavior including limit cycle oscillations, with a variety of wave forms, and apparently aperiodic or "chaotic. Experimental control of chaos by one or both of these methods has been achieved in a variety of systems, including turbulent fluids, oscillating chemical reactions, magneto-mechanical oscillators, and cardiac tissues.
attempt the control of chaotic bubbling with the OGY method and using electrostatic potential as the primary control variable. Time Delays, Oscillations, and Chaos in Physiological Control Systems LEON GLASS Department of Physiology, McGill University, Montreal, Quebec, Canada H3G 1 Y6 ANNE BEUTER Dartement de Kinanthropologie, Universitdu Quec Montrl, Montrl, Quec, Canada H3C 3P8 AND DAVID LAROCQUE Department of Physiology, McGill University, Montreal, Quebec, Canada H3G 1 Y6 Received 1 June.
Introduction to Control of Oscillations and Chaos This book gives an exposition of the exciting field of control of oscillatory and chaotic systems, which has numerous potential applications in mechanics, laser and chemical technologies, communications, biology and medicine, economics, ecology, etc.
Introduction to Control of. The occurrence of chaos in natural systems is now well recognized and has been the subject of intensive research in recent years . The point of this article is to discuss several theoretical and practical aspects related to feedback control of physiological systems with time delays.
Any novice can master ChaosBook part I Geometry of chaos and/or online course part 1 - indeed, any scientist, engineer or mathematician would proﬁt from understanding nonlinear dynamics on this level. The theory developed in ChaosBook part II Chaos rules is here to challenge a seasoned theorist.
Introduction to control of oscillations and chaos, by Alexander L. Fradkov and Alexander Yu. Pogromsky, World Scientific Pub. Co., Singapore,pp+xiv, ISBN Introduction To Control Of Oscillations And Chaos (World Scientific Series on Nonlinear Science.
Series A, Monographs and Treatises, V. 35, Band 35) | Fradkov, Alexander L., Pogromsky, Alexander Yu. | ISBN: | Kostenloser Versand für alle Bücher mit Versand und Verkauf duch : Gebundenes Buch. About this book A self-contained and thorough treatment of the vigorous research that has occurred in nonlinear mechanics since Begins with fundamental concepts and techniques of analysis and progresses through recent developments.
This book is a primer to nonlinear system dynamics and chaos where the author presents analytical methods, through real life examples, and easy mathematical calculations. By the time you finish this book you’ll understand why some events are out of our control, but there are still ways to manage and live with unpredictability and chaos.
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A Collection of Diophantine Problems With Solutions (Classic Reprint). Chaos is a phenomenon that is considered as a dynamic behavior in nonlinear systems having the property of non-repetition and ergodicity .
Due to the increasing interest on chaotic study, it has been proposed in different fields of applications like pattern recognition, synchronization, chaos control, etc. . In the present work, the. Fradkov A.
and Pogromsky A. Introduction to Control of Oscillations and ore: World Scientific Publishers. Professor Nayfeh is the Editor-in-Chief of the journal Nonlinear Dynamics and the Journal of Vibration and Control.
He is the author of Perturbation Methods (Wiley, ), Nonlinear Oscillations (coauthored with Dean T. Mook; Wiley,), Introduction to Perturbation techniques (Wiley, ), Problems in Perturbation (Wiley, ), and Method. Fig. 1 Distinct forms of induced nonlinear dynamics of the nonautonomous system in Eq.
1: (a) entrained oscillations with two antiphase orbits (o phase difference) demonstrating discrete-event chaos; (b) nonchaotic entrained oscillations; and (c) nonautonomous deterministic chaos with aperiodic fluctuations.Andrievskii B R, Fradkov A L.
Control of chaos: methods and applications. I. Methods[J]. Automation and Remote Control,64(5)– zbMATH CrossRef MathSciNet Google Scholar. Chaos - A mathematical adventure It is a film about dynamical systems, the butterfly effect and chaos theory, intended for a wide audience.
From Jos .