Soliton interactions and their dynamics in a higher-order nonlinear self-dual network equation

Soliton interactions and their dynamics in a higher-order nonlinear self-dual network equation
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高阶非线性自对偶网络方程中的孤子相互作用及其动力学

DOI:
10.1016/j.cjph.2019.12.013
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发表时间:
2020-04
期刊:
Chinese Journal of Physics
影响因子:
--
通讯作者:
Liu Yaqing
Liu Yaqing
中科院分区:
其他
文献类型:
--
作者:
Yuan Cui-Lian;Wen Xiao-Yong;Wang Hao-Tian;Liu Yaqing

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Under investigation in this paper is a higher-order nonlinear self-dual network equation, which may simulate the wave propagation in a ladder type electric circuit. By means of the N-fold Darboux transformation and symbolic computation, the N-soliton solutions in determinant form are obtained. Based on the asymptotic and graphic analysis, the elastic interaction phenomena between/among two-, three- and four-soliton solutions are discussed, and some important physical quantities are accurately analyzed. Numerical simulations are used to explore the dynamical stability of one- and two-soliton solutions. Results might be helpful for understanding the propagation and interaction properties of electrical signals in a ladder type nonlinear self-dual network.
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