A novel mathematical approach for the problem of CFAR clutter model approximation

G. Marino, E. Hughes
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引用次数: 1

Abstract

Automatic Target Recognition (ATR) in Synthetic Aperture Radar (SAR) is a set of techniques which are able to detect, discriminate and classify objects present in the observed scene. Unfortunately the presence of speckle degrades target detection dramatically therefore denoising algorithms are necessary. Moreover sometimes other operations, such as incoherent averaging for instance, are used to increase the Constant False Alarm (CFAR) performance. Any operation as a consequence changes the background clutter model and often it is not possible to describe it in a closed and manageable mathematical form, therefore a direct solution of the Neyman-Pearson problem is not feasible and a suboptimal criterion, such as Exponential or Gamma-distribution clutter model etc., is usually adopted. A consequence of the suboptimal global clutter model choice is the reduction of the information content of the SAR images which can affect classifier performance heavily. This paper hence is concerned with a novel mathematical approach for a local approximation of the filtered SAR image Cumulative Density Function (CDF) in order to preserve/maximize the information content carried by a SAR/ATR system.
一种新的CFAR杂波模型逼近问题的数学方法
合成孔径雷达(SAR)中的自动目标识别(ATR)是一套能够对观测场景中存在的目标进行检测、区分和分类的技术。不幸的是,斑点的存在极大地降低了目标检测,因此需要去噪算法。此外,有时还使用其他操作(例如非相干平均)来提高恒定虚警(CFAR)性能。因此,任何操作都会改变背景杂波模型,而且往往无法用封闭的、可管理的数学形式来描述它,因此,直接求解Neyman-Pearson问题是不可行的,通常采用次优准则,如指数或伽玛分布杂波模型等。全局杂波模型选择的次优结果是SAR图像信息含量的降低,这将严重影响分类器的性能。因此,本文关注的是一种新的数学方法,用于局部逼近过滤后的SAR图像累积密度函数(CDF),以保持/最大化SAR/ATR系统所携带的信息内容。
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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