Phase multistability of synchronous chaotic oscillations

T. E. Vadivasova; O. V. Sosnovtseva; A. G. Balanov; V. V. Astakhov

doi:10.1155/S1026022600000224

Discrete Dynamics in Nature and Society (Jan 2000)

Phase multistability of synchronous chaotic oscillations

T. E. Vadivasova,
O. V. Sosnovtseva,
A. G. Balanov,
V. V. Astakhov

Affiliations

T. E. Vadivasova: Physics Department, Saratov State University, Astrokhanskaya str. 83, Saratov 410026, Russia
O. V. Sosnovtseva: Physics Department, Saratov State University, Astrokhanskaya str. 83, Saratov 410026, Russia
A. G. Balanov: Physics Department, Saratov State University, Astrokhanskaya str. 83, Saratov 410026, Russia
V. V. Astakhov: Physics Department, Saratov State University, Astrokhanskaya str. 83, Saratov 410026, Russia

DOI: https://doi.org/10.1155/S1026022600000224
Journal volume & issue: Vol. 4, no. 3
pp. 231 – 243

Abstract

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The paper describes the sequence of bifurcations leading to multistability of periodic and chaotic synchronous attractors for the coupled Rössler systems which individually demonstrate the Feigenbaum route to chaos. We investigate how a frequency mismatch affects this phenomenon. The role of a set of coexisting synchronous regimes in the transitions to and between different forms of synchronization is studied.

Published in Discrete Dynamics in Nature and Society

ISSN: 1026-0226 (Print); 1607-887X (Online)
Publisher: Wiley
Country of publisher: United Kingdom
LCC subjects: Science: Mathematics
Website: https://onlinelibrary.wiley.com/journal/3059

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