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009			08130336X
003			http://www.sudoc.fr/08130336X
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010			_a0387219064 _brel.
010			_a978-0-387-21906-6 _brel.
020			_aUS _b2004046862
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099			_tOUVR _zALEX19755
100			_a20041025d2004 k y0frey50 ba
101	0		_aeng _2639-2
102			_aUS
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106			_ar
181			_6z01 _ctxt _2rdacontent
181		1	_6z01 _ai# _bxxxe##
182			_6z01 _cn _2rdamedia
182		1	_6z01 _an
200	1		_aElements of applied bifurcation theory _fYuri Kuznetsov
205			_aThird edition
210			_aNew York _cSpringer _dcop. 2004
215			_a1 vol. (XXII-631 p.) _cfig. _d24 cm
225	2		_aApplied mathematical sciences _v112
320			_aBibliogr. p. [599]-618. Index
359	2		_b1. Introduction to dynamical systems _b2. Topological equivalence, bifurcations, and structural stability of dynamical systems _b3. One-parameter bifurcations of equilibria in continuous-time dynamical systems _b4. One-parameter bifurcations of fixed points in discrete-time dynamical systems _b5. Bifurcations of equilibria and periodic orbits in n-dimensional dynamical systems _b6. Bifurcations of orbits homoclinic and heteroclinic to hyperbolic equilibria _b7. Other one-parameter bifurcations in continuous-time dynamical systems _b8. Two-parameter bifurcations of equilibria in continuous-time dynamical systems _b9. Two-parameter bifurcations of fixed points in discrete-time dynamical systems _b10. Numerical analysis of bifurcations _bA. Basic notions from algebra, analysis, and geometry
410			_0013284592 _tApplied mathematical sciences _x0066-5452 _v112
606			_aBifurcation theory _2lc
606			_3028631560 _aBifurcation, Théorie de la _2rameau
676			_a510 s _v22
680			_aQA1 _b.A647 vol. 112 1998b
680			_aQA1
686			_a37Gxx _c2010 _2msc
686			_a34-04 _c2010 _2msc
686			_a34C23 _c2010 _2msc
686			_a37-04 _c2010 _2msc
686			_a37M20 _c2010 _2msc
700		1	_3057359970 _aKuznetsov _bIurii Aleksandrovich _f1957-.... _4070