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006			m o d
007			cr |n|||||||||
008			160920t20162017sz ob 001 0 eng d
020			_a3319426648 _q(electronic bk.)
020			_a9783319426648 _q(electronic bk.)
020			_z331942663X
020			_z9783319426631
035			_a(OCoLC)958864829
040			_aYDX _cYDX _dN$T _dEBLCP _dGW5XE _dN$T _dOCLCQ _dIDEBK _dOCLCF _dOCLCQ _dAZU _dIDB _dUAB _dIOG _dESU _dZ5A _dJBG _dIAD _dICW _dICN _dOTZ _dOCLCQ _dU3W _dES-MaUEC _bspa
050		4	_aTJ216 _b.L863 2016 EB
100	1		_aLuo, Albert C. J. _998014
245	1	0	_aPeriodic flows to chaos in time-delay systems _cAlbert C.J. Luo.
264		1	_aSwitzerland _bSpringer
300			_a1 recurso en línea
336			_aTexto _btxt _2rdacontent
337			_aelectrónico _bc _2rdamedia
338			_arecurso electrónico _bcr _2rdacarrier
490	0		_aNonlinear systems and complexity _x2195-9994 _vvolume 16
500			_aSpringerLink _bSpringer Engineering eBooks 2017 English+International
504			_aIncluye referencias bibliográficas e índice
505	0		_aPreface; Contents; 1 Linear Time-Delay Systems and Stability; 1.1 Linear Time-Delay Systems; 1.2 Stability and Boundary; 1.3 Lower-Dimensional Linear Time-Delay Systems; 1.3.1 1-D Linear Time-Delay Systems; 1.3.2 2-D Linear Time-Delay Systems; 1.3.3 3-D Linear Time-Delay Systems; 2 Nonlinear Time-Delay Systems; 2.1 Time-Delay Continuous Systems; 2.2 Equilibriums and Stability; 2.3 Bifurcation and Stability Switching; 2.3.1 Stability and Switching; 2.3.2 Bifurcations; References; 3 Periodic Flows in Time-Delay Systems; 3.1 Autonomous Time-Delay Systems; 3.2 Non-Autonomous Time-Delay Systems.
505	8		_a3.3 Time-Delay, Free Vibration Systems3.4 Periodically Forced, Time-Delay Vibration Systems; Reference; 4 Quasi-periodic Flows in Time-Delay Systems; 4.1 Time-Delay Nonlinear Systems; 4.2 Time-Delay Nonlinear Vibration Systems; Reference; 5 Time-Delay Duffing Oscillators; 5.1 Analytical Solutions; 5.2 Period-1 Motions to Chaos; 5.2.1 Frequency-Amplitude Characteristics; 5.2.2 Period-1 to Period-4 Motions; 5.3 Period-3 Motions to Chaos; 5.3.1 Frequency-Amplitude Characteristics; 5.3.2 Period-3 and Period-6 Motions; References; Subject Index.
520	3		_aThis book for the first time examines periodic motions to chaos in time-delay systems, which exist extensively in engineering. For a long time, the stability of time-delay systems at equilibrium has been of great interest from the Lyapunov theory-based methods, where one cannot achieve the ideal results. Thus, time-delay discretization in time-delay systems was used for the stability of these systems. In this volume, Dr. Luo presents an accurate method based on the finite Fourier series to determine periodic motions in nonlinear time-delay systems. The stability and bifurcation of periodic motions are determined by the time-delayed system of coefficients in the Fourier series and the method for nonlinear time-delay systems is equivalent to the Laplace transformation method for linear time-delay systems. Facilitates discovery of analytical solutions of nonlinear time-delay systems; Illustrates bifurcation trees of periodic motions to chaos; Helps readers identify motion complexity and singularity; Explains procedures for determining stability, bifurcation and chaos.
650		7	_aComportamiento caótico en sistemas _2embne _0(OCoLC)fst00852171 _0 _9152776
856	4	0	_uhttps://go.openathens.net/redirector/universidadeuropea.es?url=http://link.springer.com/10.1007/978-3-319-42664-8 _zAcceso a este recurso digital (usuarios Universidad Europea de Madrid)
988			_aEBOOK, asignarmaterias, EBSPRINGER_2017A
998			_b02/2018 _dz _e- _zSI
999			_c94585 _d94585 _x1