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Nonlinear localized waves in layered superconductors: Jacobi elliptic functions approach

机译:分层超导体中的非线性局域波:雅可比椭圆函数方法

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The nonlinear anisotropic Josephson plasma, which is formed in layered superconductors, supports propagation of the Terahertz waves and exhibits many interesting phenomena. In particular, the Josephson plasma waves localized on a slab of layered superconductor are proved to have the anomalous dispersion in a wide range of parameters. In the present work, we study the nonlinear localized waves and show that the electromagnetic field in the layered superconductor can be described in terms of the Jacobi elliptic functions. We derive the dispersion relation in the analytic form, reveal the non-symmetric localized waves, and discuss the possibility to observe the stop-light phenomenon in layered superconductors.
机译:在层状超导体中形成的非线性各向异性约瑟夫森等离子体,支持太赫兹波的传播,并表现出许多有趣的现象。特别地,证明了局限在分层超导体板上的约瑟夫森等离子体波在广泛的参数范围内具有反常色散。在当前的工作中,我们研究了非线性局域波,并表明可以根据雅可比椭圆函数来描述层状超导体中的电磁场。我们以解析形式导出色散关系,揭示非对称局域波,并讨论观察层状超导体中的停车灯现象的可能性。

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