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Three-dimensional analysis of moving target radar signals: methods and implications for ATR and feature-aided tracking

机译:运动目标雷达信号的三维分析:ATR和特征辅助跟踪的方法和意义

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Abstract: Like the hypothetical shadow watchers of Plato's cave, ATR researchers have spent years in the study of one and two- dimensional signals, collected from three dimensional targets. Three-dimensional geometric invariance theory of radar returns from moving targets gives us a new opportunity to escape the study of two-dimensional information which is present, with probability one, in the signals from any randomly moving target. Target recognition for moving targets is fundamentally harder than for stationary targets, if one remains in a two- dimensional paradigm. Viewing geometry calculations based on sensor flight lines become false, due to uncontrolled target rotations. Three-dimensional analysis shows that even the most optimal purely two-dimensional approach will generically construct false target measurements and distorted target images. But the geometric facts also show that all types of three-dimensional Euclidean invariants, such as true (not projected) lengths, surface areas, angles, and volumes of target components can be extracted from moving target data. These facts have profound implications for target recognition, and for the dynamic tracking of target movements, allowing target signals to be correlated by comparing fundamental three-dimensional invariants, which are not confounded by changing illumination directions. !7
机译:摘要:就像假想的柏拉图洞穴观察者一样,ATR研究人员花费了很多年的时间研究从三维目标收集来的一维和二维信号。雷达从运动目标返回的三维几何不变性理论为我们提供了一个新的机会,可以逃脱二维信息的研究,而二维信息以任意概率出现在来自任何随机运动目标的信号中。如果一个目标仍停留在二维范式中,则从根本上来说,对移动目标的目标识别要比对静止目标的目标识别困难。由于目标旋转不受控制,因此基于传感器飞行路线的查看几何计算变得错误。三维分析表明,即使是最优化的纯二维方法也将通常构造错误的目标测量结果和失真的目标图像。但是几何事实还表明,可以从移动的目标数据中提取所有类型的三维欧氏不变量,例如真实(未投影)长度,表面积,角度和目标成分的体积。这些事实对于目标识别以及对目标运动的动态跟踪都具有深远的意义,它允许通过比较基本的三维不变量来关联目标信号,这些基本三维不变量不会因改变照明方向而感到困惑。 !7

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