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Quadratic approximation of Bessel Gaussian beams propagation through non-Kolmogorov and marine atmosphere

机译:贝塞尔高斯光束在非柯尔莫哥洛夫和海洋大气中传播的二次近似

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The quadratic approximation of the high order Bessel Gaussian beams propagation through the non-Kolmogorov and the marine atmosphere is studied in this paper. Based on the extended Huygens-Fresnel principle, the intensity of the Bessel Gaussian beams propagation through the turbulence atmosphere is a quadruple integral, which could be simplified to a double integral when the spherical wave structure function is approximate to a quadratic function. And the intensity calculated by the Rytov method is a triple integral and studied as a comparison. In this paper, the accuracy of two methods is analyzed and the applicable condition is provided. The result of the Gaussian beam is also calculated to verify to presumption. And there will be a large bias between the extended Huygens-Fresnel principle with the quadratic approximation and the Rytov method when the inner scale of the turbulence is small and the Rytov method is better at this circumstance. This paper provides the theoretical basis for the application of the quadratic approximation.
机译:本文研究了高阶贝塞尔高斯光束通过非柯尔莫哥洛夫和海洋大气传播的二次逼近。根据扩展的惠更斯-菲涅耳原理,通过湍流大气传播的贝塞尔高斯光束的强度是一个四重积分,当球面波结构函数近似于一个二次函数时,可以简化为双积分。通过Rytov方法计算的强度是一个三重积分,并进行了比较研究。本文分析了两种方法的准确性,并提供了适用条件。高斯光束的结果也被计算以验证推定。当湍流的内部尺度较小且Rytov方法在这种情况下较好时,具有二次逼近的扩展惠更斯-菲涅耳原理与Rytov方法之间将存在较大偏差。本文为二次逼近的应用提供了理论依据。

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