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Coupled phase locked loops = stabili...
~
Matrosov, Valery V., (1960-)
Coupled phase locked loops = stability, synchronization, chaos and communication with chaos /
Record Type:
Language materials, printed : Monograph/item
Title/Author:
Coupled phase locked loops/ Valery V. Matrosov, Vladimir D. Shalfeev.
Reminder of title:
stability, synchronization, chaos and communication with chaos /
Author:
Matrosov, Valery V.,
other author:
Shalfeev, Vladimir D.
Published:
Singapore :World Scientific, : c2019.,
Description:
1 online resource (255 p.) :ill. (some col.) :
Subject:
Phase-locked loops - Mathematics. -
Online resource:
https://www.worldscientific.com/worldscibooks/10.1142/11033#t=toc
ISBN:
9789813271951
Coupled phase locked loops = stability, synchronization, chaos and communication with chaos /
Matrosov, Valery V.,1960-
Coupled phase locked loops
stability, synchronization, chaos and communication with chaos /[electronic resource] :Valery V. Matrosov, Vladimir D. Shalfeev. - 1st ed. - Singapore :World Scientific,c2019. - 1 online resource (255 p.) :ill. (some col.) - World Scientific series on nonlinear science. Series A, Monographs and treatises ;v. 93. - World Scientific series on nonlinear science.Series A,Monographs and treatises ;v. 71..
Includes bibliographical references (p. 237-242) and index.
"Modern technological, biological, and socioeconomic systems are extremely complex. The study of such systems largely relies on the concepts of competition and cooperation (synchronization). The main approaches to the study of nonlinear dynamics of complex systems are now associated with models of collective dynamics of networks and ensembles, formed by interacting dynamical elements. Unfortunately, the applicability of analytical and qualitative methods of nonlinear dynamics to such complex systems is severely restricted due to the high dimension of phase space. Therefore, studying the simplest models of networks, which are ensembles with a small number of elements, becomes of particular interest. Such models allow to make use of the entire spectrum of analytical, qualitative, and numerical methods of nonlinear dynamics. This book is devoted to the investigation of a kind of such systems, namely small ensembles of coupled, phase-controlled oscillators. Both traditional issues, like synchronization, that are relevant for applications in radio-communications, radio-location, energy, etc., and nontraditional issues of excitation of chaotic oscillations and their possible application in advanced communication systems are addressed."--
Electronic reproduction.
Singapore :
World Scientific,
[2018]
Mode of access: World Wide Web.
ISBN: 9789813271951Subjects--Topical Terms:
1240360
Phase-locked loops
--Mathematics.
LC Class. No.: QA612.76 / .M38 2019
Dewey Class. No.: 515.39
Coupled phase locked loops = stability, synchronization, chaos and communication with chaos /
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stability, synchronization, chaos and communication with chaos /
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Includes bibliographical references (p. 237-242) and index.
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"Modern technological, biological, and socioeconomic systems are extremely complex. The study of such systems largely relies on the concepts of competition and cooperation (synchronization). The main approaches to the study of nonlinear dynamics of complex systems are now associated with models of collective dynamics of networks and ensembles, formed by interacting dynamical elements. Unfortunately, the applicability of analytical and qualitative methods of nonlinear dynamics to such complex systems is severely restricted due to the high dimension of phase space. Therefore, studying the simplest models of networks, which are ensembles with a small number of elements, becomes of particular interest. Such models allow to make use of the entire spectrum of analytical, qualitative, and numerical methods of nonlinear dynamics. This book is devoted to the investigation of a kind of such systems, namely small ensembles of coupled, phase-controlled oscillators. Both traditional issues, like synchronization, that are relevant for applications in radio-communications, radio-location, energy, etc., and nontraditional issues of excitation of chaotic oscillations and their possible application in advanced communication systems are addressed."--
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https://www.worldscientific.com/worldscibooks/10.1142/11033#t=toc
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