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Russian journal of nonlinear dynamics
Tome 8 (2012)
no. 3
Précédent
Suivant
Volume 8 (2012) no. 3
Sommaire
Poincar\'e recurrences time and local dimension of chaotic attractors
Vadim S. Anishchenko
;
Nadezhda I. Birukova
;
Sergey V. Astakhov
;
Yaroslav I. Boev
p. 449-460
Universal two-dimensional map and its radiophysical realization
Alexander P. Kuznetsov
;
Sergey P. Kuznetsov
;
Mikhail V. Pozdnyakov
;
Julia V. Sedova
p. 461-471
Coupled universal maps demonstrating Neimark--Saker bifurcation
Alexander P. Kuznetsov
;
Mikhail V. Pozdnyakov
;
Julia V. Sedova
p. 473-482
Reduplication of chaotic attractors and construction of compound multiattractors
Vadim G. Prokopenko
p. 483-496
Two kinds of auto-oscillations in active medium with periodical border conditions
Andrey V. Slepnev
;
Tatyana E. Vadivasova
p. 497-505
On some new aspects of Celtic stone chaotic dynamics
Alexander S. Gonchenko
;
Sergey V. Gonchenko
;
Alexey O. Kazakov
p. 507-518
A Poisson's bracket of a point motion on a surface
Mars N. Davletshin
p. 519-522
On quadratic integral Poincare--Zhukovsky's equations
Vladimir Yu. Ol'shanskii
p. 523-540
On the nonholonomic Veselova and Chaplygin systems
Andrey V. Tsiganov
p. 541-547
An extended Hamilton--Jacobi method
Valery V. Kozlov
p. 549-568
On the Routh sphere
Ivan A. Bizyaev
;
Andrey V. Tsiganov
p. 569-583
On the final motion of cylindrical solids on a rough plane
Dmitrii V. Treschev
;
Nadezhda N. Erdakova
;
Tatyana B. Ivanova
p. 585-603
Rolling without spinning of a ball on a plane: absence of an invariant measure in a system with a complete set of first integrals
Alexey V. Bolsinov
;
Alexey V. Borisov
;
Ivan S. Mamaev
p. 605-616
Falling motion of a circular cylinder interacting dynamically with a point vortex
Sergey V. Sokolov
;
Sergey M. Ramodanov
p. 617-628
Flicker noise in free fall cylinders in air
K. A. Rybkin
p. 629-639
On the 100th anniversary of the death of Henri Poincar{\'e}
p. 641-643
Eloge de Poincar{\'е}
Alain Chenciner
p. 645-651
Henri Poincar\'e
G. Darboux
p. 653-672
New books of Research center `` Regular and chaotic dynamics'' and the Institute of Computer Science
p. 673-675