Nonlinear Sciences – Chaotic Dynamics
Scientific paper
2008-06-20
Nonlinear Sciences
Chaotic Dynamics
Scientific paper
10.1103/PhysRevE.78.026202
The topic of interface effects in wave propagation has attracted great attention due to their theoretical significance and practical importance. In this paper we study nonlinear oscillatory systems consisting of two media separated by an interface, and find a novel phenomenon: interface can select a type of waves (ISWs). Under certain well defined parameter condition, these waves propagate in two different media with same frequency and same wave number; the interface of two media is transparent to these waves. The frequency and wave number of these interface-selected waves (ISWs) are predicted explicitly. Varying parameters from this parameter set, the wave numbers of two domains become different, and the difference increases from zero continuously as the distance between the given parameters and this parameter set increases from zero. It is found that ISWs can play crucial roles in practical problems of wave competitions, e.g., ISWs can suppress spirals and antispirals.
Cao Zhoujian
Cui Xiaohua
Hu Gang
Huang Xiaoqing
Zhang Hong
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