LEADER 00000cam a2200697Ma 4500
001 ocn614463416
003 OCoLC
005 20160527041203.8
006 m o d
007 cr cn|||||||||
008 020514s2002 njua ob 001 0 eng d
019 181368926|a277199799|a465656149|a474828711|a647683677
|a868641715|a879074250|a888835053
020 9789812778420|q(electronic book)
020 981277842X|q(electronic book)
020 9789810247133
020 9810247133
020 |z9810247133
035 (OCoLC)614463416|z(OCoLC)181368926|z(OCoLC)277199799
|z(OCoLC)465656149|z(OCoLC)474828711|z(OCoLC)647683677
|z(OCoLC)868641715|z(OCoLC)879074250|z(OCoLC)888835053
040 CaPaEBR|beng|epn|cADU|dE7B|dOCLCQ|dCOCUF|dN$T|dYDXCP
|dDKDLA|dOCLCQ|dOCLCO|dIDEBK|dOCLCA|dOCLCF|dEBLCP|dI9W
|dOCLCQ
049 RIDW
050 4 TK7867|b.W82 2002eb
072 7 TEC|x008020|2bisacsh
072 7 TEC|x008010|2bisacsh
082 04 621.3815|222
090 TK7867|b.W82 2002eb
100 1 Wu, Chai Wah.|0https://id.loc.gov/authorities/names/
n2004017444
245 10 Synchronization in coupled chaotic circuits and systems /
|cChai Wah Wu.
264 1 River Edge, N.J. :|bWorld Scientific,|c[2002]
264 4 |c©2002
300 1 online resource (xi, 174 pages) :|billustrations.
336 text|btxt|2rdacontent
337 computer|bc|2rdamedia
338 online resource|bcr|2rdacarrier
340 |gpolychrome|2rdacc
347 text file|2rdaft
490 1 World Scientific series on nonlinear science. Series A,
Monographs and treatises ;|vv. 41
504 Includes bibliographical references (pages 165-172) and
index.
505 0 Preface; Contents; Chapter 1 Introduction; Chapter 2
Synchronization in Two Coupled Chaotic Systems; 2.1 Pecora
-Carroll subsystem decomposition; 2.2 Separable additive
coupling; 2.3 Synchronization and stability; 2.3.1
Absolute stability; 2.3.2 Lipschitz nonlinear systems;
2.3.3 Circuit theoretical criteria for asymptotical
stability; 2.4 Communication and signal processing via
synchronization of chaotic systems; 2.5 Synchronization of
nonautonomous systems; 2.5.1 Unidirectional
synchronization scheme for nonautonomous systems.
505 8 2.5.2 Mutual coupling synchronization scheme for
nonautonomous systems2.5.3 Synchronization between
different systems; 2.5.4 Synchronizing nonautonomous
systems as communication systems; 2.6 Synchronization via
a scalar signal; 2.6.1 Applications of scalar
synchronization to chaotic communication system; 2.7
Adaptive synchronization; 2.7.1 A general adaptive scheme;
2.7.2 Two coupled nonlinear systems with linear
parameters; 2.7.3 Two coupled nonlinear systems with
multiplicative parameters; 2.7.4 Examples; 2.7.5 A
generalization of the scheme in Eq. (2.35); 2.7.6 Adaptive
observers.
505 8 2.8 Discrete-time systems2.9 Further reading; Chapter 3
Synchronization in Coupled Arrays of Chaotic Systems; 3.1
Uniform linear static coupling; 3.1.1 G is normal; 3.1.2 G
is symmetric; 3.1.3 General G; 3.2 Uniform nonlinear
static coupling; 3.3 From stability results to
synchronization criteria in coupled arrays; 3.4 Discrete-
time systems; Chapter 4 Synchronization in Coupled Arrays:
Dynamic Coupling; 4.1 Synchronization of clusters; 4.2
Regular and uniform hypergraphs in linearly coupled
arrays; 4.3 Two identical systems coupled by dynamic
coupling.
505 8 Chapter 5 Graph Topology and Synchronization5.1 Some
coupling configurations; 5.2 Continuous time systems; 5.3
Discrete-time systems; 5.4 Graph coloring via synchronized
array of coupled oscillators; 5.4.1 Coloring two-colorable
graphs; 5.4.2 Coloring arbitrary graphs; 5.4.3 Antivoter
model for graph coloring; 5.4.4 Calculating the star
chromatic number of a graph; Chapter 6 Lyapunov Exponents
Approach to Synchronization; 6.1 Continuous-time systems;
6.2 Discrete-time systems; 6.3 Three oscillator universal
probe for determining synchronization in coupled arrays.
505 8 Appendix A Some Linear Systems Theory and Matrix
TheoryAppendix B Graph Theoretical Definitions and
Notations; Appendix C Stability Lyapunov's Direct Method
and Lyapunov Exponents; C.l Lyapunov function and
Lyapunov's direct or second method; C.2 Lyapunov
exponents; Appendix D Chaotic Circuits and Systems; D.l
Nonautonomous chaotic circuits and systems; D.l.l Circuit
1; D.1.2 Circuit 2; D.2 Autonomous chaotic circuits and
systems; D.2.1 Chua's oscillator; D.2.2 Piecewise-linear
Rossler system; D.2.3 Hyperchaotic electronic circuit;
D.2.4 Hyperchaotic Rossler system; Bibliography; Index.
520 This invaluable book studies synchronization of coupled
chaotic circuits and systems, as well as its applications.
It shows how one can use stability results in nonlinear
control to derive synchronization criteria for coupled
chaotic circuits and systems. It also discusses the use of
Lyapunov exponents in deriving synchronization criteria.
Both the case of two coupled systems and the case of
arbitrarily coupled arrays of systems are considered. The
book examines how synchronization properties in arrays of
coupled systems are dependent on graph-theoretical
properties of the underlying coupling.
588 0 Print version record.
590 eBooks on EBSCOhost|bEBSCO eBook Subscription Academic
Collection - North America
650 0 Electronic circuits.|0https://id.loc.gov/authorities/
subjects/sh85042279
650 0 Chaotic behavior in systems.|0https://id.loc.gov/
authorities/subjects/sh85022562
650 0 Coupled mode theory.|0https://id.loc.gov/authorities/
subjects/sh85033491
650 7 Electronic circuits.|2fast|0https://id.worldcat.org/fast/
906874
650 7 Chaotic behavior in systems.|2fast|0https://
id.worldcat.org/fast/852171
650 7 Coupled mode theory.|2fast|0https://id.worldcat.org/fast/
881563
655 4 Electronic books.
776 08 |iPrint version:|aWu, Chai Wah.|tSynchronization in
coupled chaotic circuits and systems.|dRiver Edge, N.J. :
World Scientific, ©2002|w(DLC) 2002279811
830 0 World Scientific series on nonlinear science.|nSeries A,
|pMonographs and treatises ;|0https://id.loc.gov/
authorities/names/no94008495|vv. 41.
856 40 |uhttps://rider.idm.oclc.org/login?url=http://
search.ebscohost.com/login.aspx?direct=true&scope=site&
db=nlebk&AN=210650|zOnline eBook. Access restricted to
current Rider University students, faculty, and staff.
856 42 |3Instructions for reading/downloading this eBook|uhttp://
guides.rider.edu/ebooks/ebsco
901 MARCIVE 20231220
948 |d20160616|cEBSCO|tebscoebooksacademic|lridw
994 92|bRID
