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Vortex solitons in a saturable optical medium

机译:饱和光学介质中的涡旋孤子

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摘要

Optical vortex solitons in a defocusing saturable medium are analyzed in the framework of the (2 + 1)-dimensional generalized nonlinear Schrodinger equation. Stationary, radially symmetric localized solutions with nonvanishing asymptotics and a phase singularity (vortex solitons) are found numerically for the varying saturation parameter. Relaxation of some localized initial profiles (e.g., vortex-type structures of an elliptic shape) to a vortex soliton is investigated numerically and then compared with the experimentally measured propagation of the vortex solitons created by a laser beam passed through a rubidium vapor, known as a nonlinear medium with strong saturation of the nonlinear refractive index. Reasonably good agreement is found, supporting the validity of the phenomenological model of the saturable nonlinear medium. (C) 1998 Optical Society of America. [References: 26]
机译:在(2 +1)维广义非线性Schrodinger方程的框架中分析了散焦可饱和介质中的光学涡旋孤子。对于变化的饱和度参数,找到了具有渐近渐近性和相位奇异性(涡旋孤子)的平稳,径向对称的局部解。数值研究了一些局部初始轮廓(例如椭圆形的涡旋型结构)向涡旋孤子的弛豫,然后将其与通过激光束穿过a蒸气而产生的涡旋孤子的实验测量传播进行比较,这被称为非线性折射率强烈饱和的非线性介质。找到了合理的良好一致性,支持了饱和非线性介质的现象学模型的有效性。 (C)1998年美国眼镜学会。 [参考:26]

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