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Parametric characterization of Mathieu-Gauss beams

机译:Mathieu-Gauss Beams的参数表征

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In recent years, much attention has been paid to the parametric characterization of laser beams based on the irradiance moments. Thus, many parameters and factors have been introduced to describe different laser beams in practice. Of them, we found the MG2 factor which is useful to predict the laser beam quality [1, 2]. And the kurtosis parameter K which is useful to describe the degree of flatness (or sharpness) of laser beam irradiance distribution [2, 3]. While the MG2 factor is invariant for beam propagating through any paraxial optical system, the kurtosis parameter depends on the axial coordinate along the beam axis z except for a few beams, for example fundamental Gaussian beams and Hermite-Gaussian beams. The MG2 factor is written in terms of second-irradiance moments and the kurtosis is written in terms of second- and fourth-irradiance moments. In the present contribution, we project to calculate MG2 factor of truncated MGBs. Also, we use the propagation equation of non-truncated Mathieu-Gauss beams (MGBs) [4] through paraxial optical system to study the propagation of kurtosis parameter of these beams in polar coordinate. In this work, we adopt the expansion of MGBs in terms of Bessel-Gauss beams (BGBs) to calculate the irradiance moments. Finally, some numerical calculations are performed and discussions are given.
机译:近年来,基于辐照时刻,已经向激光束的参数表征支付了很多关注。因此,已经引入了许多参数和因素来描述实践中的不同激光束。其中,我们发现M G 2 因子是有用的,可用于预测激光束质量[1,2]。和施经氏菌参数K,用于描述激光束辐照度分布的平坦度(或锐度)的平坦度(或锐度)[2,3]。虽然M G 2 因子是通过任何剖面光学系统传播的光束而不变的,但是Kurtosis参数取决于横轴z除了几梁外的轴向坐标,例如,基本的高斯梁和Hermite-高斯梁。 M G 2 因子是根据第二次辐行矩的编写的,并且Kurtosis根据第二和第四辐照矩阵编写。在目前的贡献中,我们投影以计算截短的MGBS的M G 2 系数。此外,我们通过近轴光学系统使用非截短的Mathieu-Gauss波束(MGB)[4]的传播方程,以研究在极坐标中的这些梁的久星分子参数的传播。在这项工作中,我们在贝塞尔高斯梁(BGB)方面采用MGB的扩展,以计算辐照时间。最后,执行一些数值计算并给出讨论。

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