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Diffraction of (l,n)th mode Laguerre-Gaussian laser beam by a curved fork-shaped grating

机译:通过弯曲的叉形光栅衍射(L,N)Th模式Laguerre-Gaussian激光束

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摘要

The transformation of (l,n)th mode Laguerre-Gaussian (LG) laser beam, in the process of its diffraction by a curved fork-shaped grating with topological charge p, is theoretically studied. The analytical solutions for the diffracted wave field amplitudes are derived in the Fresnel regime and in the back focal plane of a convergent lens. The zeroth-diffraction order is found as (l,n)th mode LG beam. The higher, (±m)th diffraction-order beam is described in the radial direction through a product of the Gauss-doughnut function by the double sum of hypergeometric Kummer functions. Its topological charge can be increased or reduced compared to that of the incident beam, or it can be equal to zero. The radial intensity distributions are plotted and compared to the corresponding ones valid when a fork-shaped grating is used. The results are specialized for the cases of incident LG beams of modes (l, n = 0), (l = 0,n) and (l = 0,n = 0) i.e. Gaussian mode.
机译:从理论上研究了(l,n)th模拉盖尔-高斯(LG)激光束在带有拓扑电荷p的弯曲叉形光栅衍射过程中的变换。导出了菲涅耳区和会聚透镜后焦平面衍射波场振幅的解析解。发现零级衍射为(l,n)次模LG光束。通过高斯甜甜圈函数与超几何库默函数的二次和的乘积,在径向上描述了更高的,(±m)次衍射级光束。它的拓扑电荷可以比入射光束的拓扑电荷增加或减少,也可以等于零。绘制了径向强度分布图,并与使用叉形光栅时有效的相应强度分布进行了比较。结果专门适用于模式(l,n=0),(l=0,n)和(l=0,n=0)的LG光束的入射情况,即高斯模式。

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