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Maximum likelihood and Cramer-Rao lower bound estimators for (nonlinear) bearing only passive target tracking

机译:用于(非线性)轴承的最大似然和克拉梅 - RAO下限估计仅是被动目标跟踪

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Cramer-Rao lower bound (CRLB) is a powerful fool in assessing the performance of any estimation algorithm. Nardone, et al. (1984) developed maximum likelihood estimator (MLE) for passive target tracking using batch processing. In this paper, this batch processing is converted into sequential processing so that if is useful for the above real time application using bearings only measurements. Adaptively, the weightage of each measurement is computed in terms of its variance and is used along with the measurement making the estimate a generalized one. Instead of assuming some arbitrary values, pseudo linear estimator outputs are used for the initialization of MLE. The algorithm is tested in Monte Carlo simulation and its results are compared with that of CRLB estimator. From the results, it is observed that this algorithm is also an effective approach for the bearing only passive target tracking.
机译:Cramer-Rao下限(CRLB)是评估任何估计算法性能的强大傻瓜。 Nardone等人。 (1984)使用批处理开发了用于被动目标跟踪的最大似然估计器(MLE)。 在本文中,将该批处理转换为顺序处理,使得如果仅使用轴承测量的上述实时应用。 自适应地,在其方差方面计算每个测量的重量,并且与测量一起使用,使得估计是概括的。 代替假设一些任意值,伪线性估计器输出用于初始化MLE。 该算法在Monte Carlo仿真中进行了测试,并将其结果与CRLB估计器的结果进行了比较。 从结果中,观察到该算法也是轴承仅被动目标跟踪的有效方法。

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