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001 ocn756780625
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006 m o d
007 cr cnu---unuuu
008 111012s2011 si a ob 001 0 eng d
020 9789814340700|q(electronic book)
020 9814340707|q(electronic book)
020 |z9814340693
020 |z9789814340694
035 (OCoLC)756780625
040 N$T|beng|epn|cN$T|dE7B|dYDXCP|dDEBSZ|dSTF|dOCLCQ|dNLGGC
|dOCLCQ|dOCLCF
049 RIDW
050 4 Q172.5.C45|bF756 2011eb
072 7 SCI|x012000|2bisacsh
082 04 003/.857|223
090 Q172.5.C45|bF756 2011eb
245 00 Frontiers in the study of chaotic dynamical systems with
open problems /|cedited by Elhadj Zeraoulia, Julien
Clinton Sprott.
264 1 Singapore ;|aHackensack, N.J. :|bWorld Scientific,|c[2011]
264 4 |c©2011
300 1 online resource (viii, 258 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 B.
Special theme issues and proceedings ;|vv. 16
504 Includes bibliographical references and indexes.
505 00 |gMachine generated contents note:|g1.|tProblems with
Lorenz's Modeling and the Algorithm of Chaos Doctrine /
|rY. Lin --|g1.1.|tIntroduction --|g1.2.|tLorenz's
Modeling and Problems of the Model --|g1.3.|tComputational
Schemes and What Lorenz's Chaos Is --|g1.4.|tDiscussion --
|g1.5.|tAppendix: Another Way to Show that Chaos Theory
Suffers From Flaws --|tReferences --|g2.|tNonexistence of
Chaotic Solutions of Nonlinear Differential Equations /
|rL.S. Yao --|g2.1.|tIntroduction --|g2.2.|tOpen Problems
About Nonexistence of Chaotic Solutions --|tReferences --
|g3.|tSome Open Problems in the Dynamics of Quadratic and
Higher Degree Polynomial ODE Systems /|rJ. Heidel --|g3.1.
|tFirst Open Problem --|g3.2.|tSecond Open Problem --
|g3.3.|tThird Open Problem --|g3.4.|tFourth Open Problem -
-|g3.5.|tFifth Open Problem --|g3.6.|tSixth Open Problem -
-|tReferences --|g4.|tOn Chaotic and Hyperchaotic Complex
Nonlinear Dynamical Systems /|rG.M. Mahmoud.
505 00 |g4.1.|tIntroduction --|g4.2.|tExamples --|g4.2.1.
|tDynamical Properties of Chaotic Complex Chen System --
|g4.2.2.|tHyperchaotic Complex Lorenz Systems --|g4.3.
|tOpen Problems --|g4.4.|tConclusions --|tReferences --
|g5.|tOn the Study of Chaotic Systems with Non-Horseshoe
Template /|rS. Basak --|g5.1.|tIntroduction --|g5.2.
|tFormulation --|g5.3.|tTopological Analysis and Its
Invariants --|g5.4.|tApplication to Circuit Data --
|g5.4.1.|tSearch for Close Return --|g5.4.2.|tTopological
Constant --|g5.4.3.|tTemplate Identification --|g5.4.4.
|tTemplate Verification --|g5.5.|tConclusion and
Discussion --|tReferences --|g6.|tInstability of Solutions
of Fourth and Fifth Order Delay Differential Equations /
|rC. Tunc --|g6.1.|tIntroduction --|g6.2.|tOpen Problems -
-|g6.3.|tConclusion --|tReferences --|g7.|tSome
Conjectures About the Synchronizability and the Topology
of Networks /|rS. Fernandes --|g7.1.|tIntroduction --
|g7.2.|tRelated and Historical Problems About Network
Synchronizability --|g7.3.|tSome Physical Examples About
the Real Applications of Network Synchronizability.
505 00 |g7.4.|tPreliminaries --|g7.5.|tComplete Clustered
Networks --|g7.5.1.|tClustering Point on Complete
Clustered Networks --|g7.5.2.|tClassification of the
Clustering and the Amplitude of the Synchronization
Interval --|g7.5.3.|tDiscussion --|g7.6.|tSymbolic
Dynamics and Networks Synchronization --|tReferences --
|g8.|tWavelet Study of Dynamical Systems Using Partial
Differential Equations /|rE.B. Postnikov --|g8.1.
|tDefinitions and State of Art --|g8.2.|tOpen Problems in
the Continuous Wavelet Transform and a Topology of
Bounding Tori --|g8.3.|tEvaluation of the Continuous
Wavelet Transform Using Partial Differential Equations in
Non-Cartesian Co-ordinates and Multidimensional Case --
|g8.4.|tDiscussion of Open Problems --|tReferences --|g9.
|tCombining the Dynamics of Discrete Dynamical Systems /
|rJ.S. Canovas --|g9.1.|tIntroduction --|g9.2.|tBasic
Definitions and Notations --|g9.3.|tStatement of the
Problems --|g9.3.1.|tDynamic Parrondo's Paradox and
Commuting Functions --|g9.3.2.|tDynamics Shared by
Commuting Functions.
505 00 |g9.3.3.|tComputing Problems for Large Periods T --
|g9.3.4.|tCommutativity Problems --|g9.3.5.
|tGeneralization to Continuous Triangular Maps on the
Square --|tReferences --|g10.|tCode Structure for Pairs of
Linear Maps with Some Open Problems /|rP. Troshin --
|g10.1.|tIntroduction --|g10.2.|tIterated Function System
--|g10.3.|tAttractor of Pair of Linear Maps --|g10.4.
|tCode Structure of Pair of Linear Maps --|g10.5.
|tSufficient Conditions for Computing the Code Structure -
-|g10.6.|tConclusion and Open Questions --|tReferences --
|g11.|tRecent Advances in Open Billiards with Some Open
Problems /|rC.P. Dettmann --|g11.1.|tIntroduction --
|g11.2.|tClosed Dynamical Systems --|g11.3.|tOpen
Dynamical Systems --|g11.4.|tOpen Billiards --|g11.5.
|tPhysical Applications --|g11.6.|tDiscussion --
|tReferences --|g12.|tOpen Problems in the Dynamics of the
Expression of Gene Interaction Networks /|rV. Naudot --
|g12.1.|tIntroduction --|g12.2.|tAttractors for Flows and
Diffeomorphisms.
505 00 |g12.3.|tStatement of the Problem --|g12.3.1.|tA First
Attempt --|g12.3.2.|tExamples --|g12.4.|tExperimental
Information --|g12.5.|tTheoretical Models of Gene
Interaction --|g12.6.|tConclusions --|tReferences --|g13.
|tHow to Transform a Type of Chaos in Dynamical Systems? /
|rJ.C. Sprott --|g13.1.|tIntroduction --|g13.2.
|tHyperbolification of Dynamical Systems --|g13.3.
|tTransforming Dynamical Systems to Lorenz-Type Chaos --
|g13.4.|tTransforming Dynamical Systems to Quasi-Attractor
Systems --|g13.5.|tA Common Classification of Strange
Attractors of Dynamical Systems --|tReferences.
520 This collection of review articles is devoted to new
developments in the study of chaotic dynamical systems
with some open problems and challenges. The papers,
written by many of the leading experts in the field, cover
both the experimental and theoretical aspects of the
subject. This edited volume presents a variety of
fascinating topics of current interest and problems
arising in the study of both discrete and continuous time
chaotic dynamical systems. Exciting new techniques
stemming from the area of nonlinear dynamical systems
theory are currently being developed to meet these
challenges. Presenting the state-of-the-art of the more
advanced studies of chaotic dynamical systems, Frontiers
in the Study of Chaotic Dynamical Systems with Open
Problems is devoted to setting an agenda for future
research in this exciting and challenging field.
588 0 Print version record.
590 eBooks on EBSCOhost|bEBSCO eBook Subscription Academic
Collection - North America
650 0 Chaotic behavior in systems.|0https://id.loc.gov/
authorities/subjects/sh85022562
650 0 Dynamics.|0https://id.loc.gov/authorities/subjects/
sh85040316
650 7 Chaotic behavior in systems.|2fast|0https://
id.worldcat.org/fast/852171
650 7 Dynamics.|2fast|0https://id.worldcat.org/fast/900295
655 0 Electronic books.
655 4 Electronic books.
700 1 Zeraoulia, Elhadj,|0https://id.loc.gov/authorities/names/
nb2010024163|eeditor.
700 1 Sprott, Julien C.,|0https://id.loc.gov/authorities/names/
n80163145|eeditor.
776 08 |iPrint version:|tFrontiers in the study of chaotic
dynamical systems with open problems.|dSingapore ;
Hackensack, N.J. : World Scientific, ©2011|z9814340693
|w(OCoLC)697261743
830 0 World Scientific series on nonlinear science.|nSeries B,
|pSpecial theme issues and proceedings ;|0https://
id.loc.gov/authorities/names/n94078562|vv. 16.
856 40 |uhttps://rider.idm.oclc.org/login?url=http://
search.ebscohost.com/login.aspx?direct=true&scope=site&
db=nlebk&AN=389644|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
