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Solitons in a nonlinear Schrodinger equation with PT-symmetric potentials and inhomogeneous nonlinearity: Stability and excitation of nonlinear modes

机译:具有PT对称电位和非均匀非线性的非线性Schrodinger方程中的孤子:非线性模式的稳定性和激发

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摘要

We report branches of explicit expressions for nonlinear modes in parity-time (PT)-symmetric potentials of several types. For the single-well and double-well potentials the found solutions are two-parametric and appear to be stable even when the PT symmetry of respective underlying linear models is broken. Based on the examples of these solutions we describe an algorithm of excitation of a stable nonlinear mode in a model whose linear limit is unstable. The method is based on the adiabatic change of the control parameter driving the mode along a branch bifurcating from a stable linear mode. The suggested algorithm is confirmed by extensive numerical simulations.
机译:我们报告了几种类型的奇偶时间(PT)对称电位中非线性模式的显式表达式的分支。对于单井和双井电势,找到的解是两参数的,即使当各个基础线性模型的PT对称性被破坏时,也似乎是稳定的。基于这些解决方案的示例,我们描述了在线性极限不稳定的模型中激发稳定非线性模式的算法。该方法基于沿着从稳定线性模式分叉的分支驱动模式的控制参数的绝热变化。广泛的数值模拟证实了所建议的算法。

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