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| 003 | http://www.sudoc.fr/092607608 | ||
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_a978-0-521-53352-2 _bbr. |
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_aUS _b 2001018104 |
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| 200 | 1 |
_aSynchronization _ea universal concept in nonlinear sciences _fArkady Pikovsky, Michael Rosenblum, and Jürgen Kurths,... |
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| 214 | 0 |
_aCambridge _cCambridge University Press |
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| 214 | 4 | _dC 2001 | |
| 215 |
_a1 vol. (XIX- 411 p.) _cill., couv. ill. en coul.. _d25 cm |
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| 225 | 2 |
_aThe Cambridge nonlinear science series _v12 |
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| 300 |
_aDescription par l'éditeur _uhttp://www.loc.gov/catdir/description/cam021/2001018104.html |
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| 300 |
_aTable des matières _uhttp://www.loc.gov/catdir/toc/cam021/2001018104.html |
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| 305 | _aRéimpressions : 2003, 2007 | ||
| 320 | _aBibliogr. p. 371-404. Notes bibliogr. Index. | ||
| 330 | _aFirst recognized in 1665 by Christiaan Huygens, synchronization phenomena are abundant in science, nature, engineering and social life. Systems as diverse as clocks, singing crickets, cardiac pacemakers, firing neurons and applauding audiences exhibit a tendency to operate in synchrony. These phenomena are universal and can be understood within a common framework based on modern nonlinear dynamics. The first half of this book describes synchronization without formulae, and is based on qualitative intuitive ideas. The main effects are illustrated with experimental examples and figures, and the historical development is outlined. The remainder of the book presents the main effects of synchronization in a rigorous and systematic manner, describing classical results on synchronization of periodic oscillators, and recent developments in chaotic systems, large ensembles, and oscillatory media. This comprehensive book will be of interest to a broad audience, from graduate students to specialist researchers in physics, applied mathematics, engineering and natural sciences. | ||
| 410 |
_0013798189 _tCambridge nonlinear science series _x0963-7141 _v12 |
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| 606 |
_aSynchronization _2lc |
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| 606 |
_aNonlinear theories _2lc |
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| 606 |
_3029400449 _aSynchronisation _2rameau |
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| 606 |
_3027504824 _aThéories non linéaires _2rameau |
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