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Performance superiority of CA_TM model over N-P algorithm in detecting / fluctuating targets with four-degrees of freedom

机译:CA_TM模型相对于N-P算法在四自由度目标检测/波动目标方面的性能优势

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Constant false alarm rate (CFAR) processors play a vital role in organising the heterogeneous detection of fluctuating targets. Specifically, the popular cell-averaging (CA) processor is incapable of maintaining its design false alarm rate when facing clutter with statistical variations. Order-statistics (OS) and trimmed-mean (TM) algorithms have been suggested to robustly estimate the heterogeneous threshold. They have, however, degraded homogeneous performance. For simultaneously exploiting the merits of CA, and OS or TM processors, a hybrid combination of them have been recently proposed. This paper deals with the analysis of these models. Closed-form expression is derived for their detection performance. The primary and outlying targets follow χ~(2)-distribution with four-degrees of freedom in their fluctuation. Our simulation results reveal that the new version CA_TM exhibits a homogeneous performance that outweighs that of Neyman-Pearson (N-P) detector which is employed as a baseline comparison for other techniques in the CFAR world.
机译:恒定的误报率(CFAR)处理器在组织波动目标的异构检测中起着至关重要的作用。具体地说,当面临具有统计变化的混乱情况时,流行的单元平均(CA)处理器无法保持其设计误报率。已经提出了阶数统计(OS)和修整均值(TM)算法来稳健地估计异构阈值。但是,它们降低了均匀性能。为了同时利用CA和OS或TM处理器的优点,最近提出了它们的混合组合。本文将对这些模型进行分析。由于其检测性能,得出了封闭形式的表达式。主要目标和外围目标遵循χ〜(2)分布,其波动具有四个自由度。我们的仿真结果表明,新版本的CA_TM表现出的性能均优于Neyman-Pearson(N-P)检测器,该检测器被用作CFAR世界中其他技术的基准比较。

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