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Exact Travelling Envelope Solitons and Kink-soliton Solutions for the Josephson Nonlinear Left-handed Transmission Line

机译:约瑟夫森(Josephson)非线性左手传输线的精确行进包络孤子和扭结孤子解

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Exact traveling soliton solutions for the Josephson nonlinear Left-handed transmission line (NL-JLHTL) based on the periodic structure of an array of Josephson junctions (JJs) are investigated. The nonlinearity of the Josephson left-handed transmission line (JLHTL) is due to the highly nonlinear nature of the JJs that provide the shunt inductances required to realize an LHTL. Applying the generalized Ricati methods, we analytically and successfully derive exact traveling kink solitons, bright and dark solitary wave solutions on this network. The left-handedness of the line is explicitly confirmed in numerical simulations with the existence of bright and dark soliton solutions in good agreement with analytical predictions.
机译:研究了基于约瑟夫森结(JJs)阵列周期结构的约瑟夫森非线性左手传输线(NL-JLHTL)的精确行进孤子解。约瑟夫森左手传输线(JLHTL)的非线性是由于JJ的高度非线性特性所致,这些特性提供了实现LHTL所需的分流电感。应用广义Ricati方法,我们分析并成功导出了该网络上的精确行进扭结孤子,明暗孤波解。这条线的左撇子在数值模拟中得到了明确证实,明亮和黑暗孤子解的存在与解析预测非常吻合。

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