Pattern form and homoclinic structure in Zakharov equations

Y. Tan; X. T. He; S. G. Chen; Y. Yang

doi:10.1103/PhysRevA.45.6109

Pattern form and homoclinic structure in Zakharov equations

Y. Tan, X. T. He, S. G. Chen, and Y. Yang

Phys. Rev. A 45, 6109 – Published 1 April 1992

Abstract

The relations between the homoclinic structure and spatial coherent pattern in Zakharov equations (ZE’s) are discussed. Our results present Kolmogorov-Arnold-Moser curves and homoclinic crossing for ZE’s, which exhibit the property of a near-integrable system, and Hamiltonian chaos in the ZE’s is revealed.

Received 21 October 1991

DOI:https://doi.org/10.1103/PhysRevA.45.6109

Authors & Affiliations

Y. Tan, X. T. He, S. G. Chen, and Y. Yang

Center for Nonlinear Studies, Institute of Applied Physics Computational Mathematics, P.O. Box 8009, Beijing, People’s Republic of China

References (Subscription Required)

Click to Expand

Issue

Vol. 45, Iss. 8 — April 1992

Reuse & Permissions

Access Options

Buy Article »
Log in with individual APS Journal Account »
Log in with a username/password provided by your institution »
Get access through a U.S. public or high school library »

Author publication services for translation and copyediting assistance advertisement

Physical Review A

covering atomic, molecular, and optical physics and quantum information