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Nonparaxial spatial optical solitons in media with a Kerr-law nonlinearity

机译:具有Kerr-Law非线性的介质中的非诊断空间光学孤子

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Paper presents the results of semianalytical study of features and stability of weakly nonparaxial spatial (transversely two-dimensional) optical soliton in a transparent bulk medium with a cubic (Kerr-law) nonlinearity. We have developed a variant of perturbation theory for sufficiently wide solitons where a small parameter of nonparaxiality is the ratio of the light linear wavelength to the soliton width. By solution of approximate governing equation for electric field transverse components with the Townes mode with linear polarization as an initial iteration, we have found solitons with cylindrically asymmetric field distribution and elliptical polarization changing over the transverse section. The nonparaxial soliton stability was confirmed and weakly damping "internal modes" of the soliton have been found.
机译:纸张介绍了在具有立方(KERR-LAM)非线性的透明块培养基中透明块培养基中弱非诊断空间(横向二维)光学孤子的特征和稳定性的半角质研究结果。我们已经开发了用于足够宽的孤子的扰动理论的变型,其中非对应性的小参数是光线性波长与孤子宽度的比率。通过用线性偏振具有线性偏振的电磁场横向部件的电磁横向部件的近似控制方程的解决方案,我们发现了圆柱形不对称场分布的孤子和椭圆形极化在横截面上变化。确认了不扩展的孤子稳定性,并发现了孤子的弱阻尼“内部模式”。

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