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Shooting two birds with two bullets: How to find Minimum Mean OSPA estimates

机译:用两只子弹射击两只鸟:如何找到OSPA的最低平均估计值

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Most area-defense formulations follow from the assumption that threats must first be identified and then neutralized. This is reasonable, but inherent to it is a process of labeling: threat A must be identified and then threat B, and then action must be taken. This manuscript begins from the assumption that such labeling (A & B) is irrelevant. The problem naturally devolves to one of Random Finite Set (RFS) estimation: we show that by eschewing any concern of target label we relax the estimation procedure, and it is perhaps not surprising that by such a removal of constraint (of labeling) performance (in terms of localization) is enhanced. A suitable measure for the estimation of unla-beled objects is the Mean OSPA (MOSPA). We derive a general algorithm which provided the optimal estimator which minimize the MOSPA. We call such an estimator a Minimum MOSPA (MMOSPA) estimator.
机译:大多数防区的提法都是基于这样的假设,即必须首先识别威胁,然后将其消除。这是合理的,但它固有的是标记过程:必须先识别威胁A,然后识别威胁B,然后必须采取措施。该手稿是从这样的假设开始的,即这样的标签(A和B)是不相关的。问题自然地演变为随机有限集(RFS)估计之一:我们证明,通过避免关注目标标签,我们可以放宽估计程序,并且通过消除(标记)性能约束,这也许就不足为奇了(就本地化而言)。估计裸露物体的合适方法是平均OSPA(MOSPA)。我们推导了一种通用算法,该算法提供了使MOSPA最小化的最佳估计器。我们称此类估算器为最小MOSPA(MMOSPA)估算器。

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