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Properties of new soliton solutions on the non-vanishing background for the reduced Maxwell-Bloch system in nonlinear optics

机译:非线性光学中简化的Maxwell-Bloch系统在不消失背景下新孤子解的性质

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摘要

Under investigation in this paper is the reduced Maxwell-Bloch system, which describes the propagation of the intense ultra-short optical pulses through a two-level dielectric medium. Through Darboux transformation, some new soliton solutions are constructed on the nonvanishing background, including the one-peak dark solitons, two-peak dark soli-tons, periodic solutions and some two-soliton solutions. Furthermore, by virtue of some figures, the dynamic properties of those solitons are discussed. The results may be useful in the study of the ultrashort pulses propagation in such situations as the model of the two-level dielectric media.
机译:本文正在研究的是简化的Maxwell-Bloch系统,该系统描述了强烈的超短光脉冲通过两级电介质的传播。通过Darboux变换,在不消失的背景下构造了一些新的孤子解,包括一峰暗孤子,两峰暗孤子,周期解和一些二孤子解决方案。此外,借助一些附图,讨论了这些孤子的动态特性。该结果在研究二级电介质模型等情况下的超短脉冲传播中可能有用。

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