NEW BEHAVIORS OF BIFURCATION AND CHAOS IN A NONLINEAR OPTICAL RING CAVITY | Zendy

Yong Zhao | Zendy; HUO YU-PING | Zendy

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NEW BEHAVIORS OF BIFURCATION AND CHAOS IN A NONLINEAR OPTICAL RING CAVITY

Author(s) -

Yong Zhao,

HUO YU-PING

Publication year - 1987

Publication title -

acta physica sinica

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.199

H-Index - 47

ISSN - 1000-3290

DOI - 10.7498/aps.36.909

Subject(s) - chaos (operating system) , bifurcation , ring (chemistry) , nonlinear system , physics , nonlinear optical , statistical physics , quantum mechanics , computer science , chemistry , computer security , organic chemistry

In this paper, lkeda equation for a nonlinear optical ring cavity is studied by numerical method. It is found that the topological structure, the way of bifurcation and its convergence rate and the period-window-structure depend on the parameters B and φ0 in long delay time limit. In short delay time limit, some anomalous period-windows and nonperiod-doubling bifurcations are revealed, and it is also discovered that the self-similar structure in chaotic bands is blurred in the short time limit.

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