Polarization-dependent statistical models of sea clutter.

IF 1.5 3区 物理与天体物理 Q3 OPTICS
Guoding Zhang, Zuishuang Luo, Ying Wang, Steen G Hanson, Wei Wang
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引用次数: 0

Abstract

The statistical analysis of electromagnetic scattering is crucial for understanding sea clutter due to various influencing factors such as weather conditions and wave activity, making research in this area particularly challenging. To address this, multiple statistical models have been developed, as no single model can fully meet the requirements for accurate analysis. These models are used to characterize and calculate sea clutter. While traditional models are based on fully polarized electromagnetic waves, which are inherently vectorial, the complex nature of the sea surface means that actual electromagnetic scattering cannot be completely polarized. Therefore, more realistic models should adopt a vector approach. This paper employs the Rayleigh distribution, the K-distribution, the log-normal distribution, and the Weibull distribution to examine the polarization statistical characteristics of sea clutter models. We investigate the probability density functions of the Stokes parameters and analyze the evolution of each model in relation to its respective shape parameters. This research deepens and enhances the understanding of sea clutter properties in the relevant parts of the electromagnetic regime.

海杂波的偏振相关统计模型。
由于天气条件和波浪活动等各种影响因素,电磁散射的统计分析对于理解海杂波至关重要,这使得该领域的研究尤其具有挑战性。为了解决这个问题,开发了多个统计模型,因为没有一个模型可以完全满足准确分析的要求。这些模型用于表征和计算海杂波。虽然传统的模式是基于完全极化的电磁波,而电磁波本身是矢量的,但海面的复杂性意味着实际的电磁散射不能完全极化。因此,更现实的模型应该采用向量方法。本文采用瑞利分布、k分布、对数正态分布和威布尔分布对海杂波模型的极化统计特性进行了研究。我们研究了Stokes参数的概率密度函数,并分析了每个模型与其各自形状参数的演变。本研究加深和提高了对海杂波特性在电磁领域相关部分的认识。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
3.40
自引率
10.50%
发文量
417
审稿时长
3 months
期刊介绍: The Journal of the Optical Society of America A (JOSA A) is devoted to developments in any field of classical optics, image science, and vision. JOSA A includes original peer-reviewed papers on such topics as: * Atmospheric optics * Clinical vision * Coherence and Statistical Optics * Color * Diffraction and gratings * Image processing * Machine vision * Physiological optics * Polarization * Scattering * Signal processing * Thin films * Visual optics Also: j opt soc am a.
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