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Intensity distribution of non-linear scattering states

机译:非线性散射状态的强度分布

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We investigate the interplay between coherent effects characteristic of the propagation of linear waves, the non-linear effects due to interactions, and the quantum manifestations of classical chaos due to geometrical confinement, as they arise in the context of the transport of Bose-Einstein condensates. We specifically show that, extending standard methods for non-interacting systems, the body of the statistical distribution of intensities for scattering states solving the Gross-Pitaevskii equation is very well described by a local Gaussian ansatz with a position-dependent variance. We propose a semiclassical approach based on interfering classical paths to fix the single parameter describing the universal deviations from a global Gaussian distribution. Being tail effects, rare events like rogue waves characteristic of non-linear field equations do not affect our results.
机译:我们研究了线性波传播的相干效应特征的相互作用,由于几何限制导致的相互作用引起的非线性效应以及经典混沌导致的量子表现形式,因为它们在Bose-Einstein冷凝物的运输过程中出现。我们具体地表明,扩展了非交互系统的标准方法,散射状态的强度统计分布的主体由局部高斯ansatz具有依赖性方差的本地高斯ansatz非常好。我们提出了一种基于干扰经典路径的半导体方法,以修复描述与全球高斯分布的通用偏差的单个参数。尾部效果,像流氓波这样的罕见事件,非线性场方程的特征不影响我们的结果。

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