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PPN08130336X |
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http://www.sudoc.fr/08130336X |
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20190627113800.0 |
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|a 0-387-21906-4
|b rel.
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|a 978-0-387-21906-6
|b rel.
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|a US
|b 2004046862
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|a (OCoLC)491806990
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|a 9780387219066
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|a 20041025d2004 k y0frey0103 ba
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|a eng
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|a US
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|a a a 001yy
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|a r
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1 |
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|a Elements of applied bifurcation theory
|b Texte imprimé
|f Yuri Kuznetsov
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|a Third edition
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|a New York
|c Springer
|d cop. 2004
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|a 1 vol. (XXII-631 p.)
|c fig.
|d 24 cm
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|a Applied mathematical sciences
|v 112
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320 |
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|a Bibliogr. p. [599]-618. Index
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359 |
2 |
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|b 1. Introduction to dynamical systems
|b 2. Topological equivalence, bifurcations, and structural stability of dynamical systems
|b 3. One-parameter bifurcations of equilibria in continuous-time dynamical systems
|b 4. One-parameter bifurcations of fixed points in discrete-time dynamical systems
|b 5. Bifurcations of equilibria and periodic orbits in n-dimensional dynamical systems
|b 6. Bifurcations of orbits homoclinic and heteroclinic to hyperbolic equilibria
|b 7. Other one-parameter bifurcations in continuous-time dynamical systems
|b 8. Two-parameter bifurcations of equilibria in continuous-time dynamical systems
|b 9. Two-parameter bifurcations of fixed points in discrete-time dynamical systems
|b 10. Numerical analysis of bifurcations
|b A. Basic notions from algebra, analysis, and geometry
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|0 013284592
|t Applied mathematical sciences
|x 0066-5452
|v 112
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|3 PPN028631560
|a Bifurcation, Théorie de la
|2 rameau
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|a 510 s
|v 22
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680 |
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|a QA1
|b .A647 vol. 112 1998b
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|a QA1
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686 |
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|a 37Gxx
|c 2010
|2 msc
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686 |
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|a 34-04
|c 2010
|2 msc
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686 |
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|a 34C23
|c 2010
|2 msc
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686 |
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|a 37-04
|c 2010
|2 msc
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686 |
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|a 37M20
|c 2010
|2 msc
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700 |
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1 |
|3 PPN057359970
|a Kuznetsov
|b Iurii Aleksandrovich
|f 1957-....
|4 070
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|a FR
|b Abes
|c 20171021
|g AFNOR
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|b DLC
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915 |
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|b 15578
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|5 441092208:639619185
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|a CCFA
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991 |
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|5 441092208:639619185
|a exemplaire créé automatiquement par l'ABES
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997 |
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|a CCFA
|b 15578
|d CMB
|e BAP
|s d
|c 37C19
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998 |
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|a 847473
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