000			03314nam a22004575i 4500
001			978-3-642-23666-2
003			DE-He213
005			20140220083302.0
007			cr nn 008mamaa
008			120320s2012 gw | s |||| 0|eng d
020			_a9783642236662 _9978-3-642-23666-2
024	7		_a10.1007/978-3-642-23666-2 _2doi
050		4	_aQC174.7-175.36
072		7	_aPBWR _2bicssc
072		7	_aPHDT _2bicssc
072		7	_aSCI012000 _2bisacsh
082	0	4	_a621 _223
100	1		_aKuznetsov, Sergey P. _eauthor.
245	1	0	_aHyperbolic Chaos _h[electronic resource] : _bA Physicist’s View / _cby Sergey P. Kuznetsov.
264		1	_aBerlin, Heidelberg : _bSpringer Berlin Heidelberg, _c2012.
300			_aXVI, 320p. 80 illus. _bonline resource.
336			_atext _btxt _2rdacontent
337			_acomputer _bc _2rdamedia
338			_aonline resource _bcr _2rdacarrier
347			_atext file _bPDF _2rda
505	0		_aPart I Basic Notions and Review: Dynamical Systems and Hyperbolicity -- Dynamical Systems and Hyperbolicity -- Part II Low-Dimensional Models: Kicked Mechanical Models and Differential Equations with Periodic Switch -- Non-Autonomous Systems of Coupled Self-Oscillators -- Autonomous Low-dimensional Systems with Uniformly Hyperbolic Attractors in the Poincar´e Maps -- Parametric Generators of Hyperbolic Chaos -- Recognizing the Hyperbolicity: Cone Criterion and Other Approaches -- Part III Higher-Dimensional Systems and Phenomena: Systems of Four Alternately Excited Non-autonomous Oscillators -- Autonomous Systems Based on Dynamics Close to Heteroclinic Cycle -- Systems with Time-delay Feedback -- Chaos in Co-operative Dynamics of Alternately Synchronized Ensembles of Globally Coupled Self-oscillators -- Part IV Experimental Studies: Electronic Device with Attractor of Smale-Williams Type -- Delay-time Electronic Devices Generating Trains of Oscillations with Phases Governed by Chaotic Maps.
520			_a"Hyperbolic Chaos: A Physicist’s View” presents recent progress on uniformly hyperbolic attractors in dynamical systems from a physical rather than mathematical perspective (e.g. the Plykin attractor, the Smale – Williams solenoid). The structurally stable attractors manifest strong stochastic properties, but are insensitive to variation of functions and parameters in the dynamical systems. Based on these characteristics of hyperbolic chaos, this monograph shows how to find hyperbolic chaotic attractors in physical systems and how to design a physical systems that possess hyperbolic chaos.   This book is designed as a reference work for university professors and researchers in the fields of physics, mechanics, and engineering.   Dr. Sergey P. Kuznetsov is a professor at the Department of Nonlinear Processes, Saratov State University, Russia.
650		0	_aPhysics.
650		0	_aSystems theory.
650		0	_aVibration.
650	1	4	_aPhysics.
650	2	4	_aNonlinear Dynamics.
650	2	4	_aSystems Theory, Control.
650	2	4	_aVibration, Dynamical Systems, Control.
710	2		_aSpringerLink (Online service)
773	0		_tSpringer eBooks
776	0	8	_iPrinted edition: _z9783642236655
856	4	0	_uhttp://dx.doi.org/10.1007/978-3-642-23666-2
912			_aZDB-2-PHA
999			_c102208 _d102208