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Dynamic Study of Cubic-Quintic Nonlinear Schrödinger Equation and Pattern Drifting
HUA Wei, LV Yan, LIU Shixing, LIU Xueshen
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS    2017, 34 (4): 495-504.  
Abstract420)   HTML0)    PDF (6661KB)(1085)      
Dynamics of cubic-quintic nonlinear Schrödingeröequation are studied numerically with symplectic method. Behaviors of the equation are discussed with increased quintic nonlinear parameter. We observe homoclinic orbit crossing and elliptic orbit in turn and the system has recurrent solutions. Pattern drifting of solutions is also discussed. It is shown that pattern drifting can be slowed down by increasing the quintic nonlinear parameter.
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