GSM定位中非视距误差缓解的最小二乘中值算法

Á. Marco, Roberto Casas, Ángel Asensio, Victorián Coarasa, Rubén Blasco Marín, Alejandro Ibarz
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引用次数: 11

摘要

现在,几乎每个人都有移动电话。这就要求GSM定位系统在任何时候都具有更强的适用性。该领域的最大问题是众所周知的非视距误差(NLOS),它阻碍了实际场景下定位的鲁棒性和准确性。已经开发了许多技术来处理这个问题,但它们通常需要事先的统计信息或错误建模,或者计算成本很高。在本文中,我们提出了一种基于最小二乘中值技术的简单方法来减轻NLOS效应。我们提出的方法被广泛应用于人工视觉应用,并设法克服NLOS误差影响,产生比其他技术更高的定位精度和鲁棒性。它可以成功地处理一半以上的可用损坏测量——无论多么严重——在没有任何以前的统计知识的情况下——损坏的测量是无法识别的——并且减少了计算负载。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Least Median of Squares for non-line-of-sight error mitigation in GSM localization
Nowadays, almost everyone has a mobile telephone. This requires GSM localization systems to have greater applicability all of the time. The ldquokiller issuerdquo in this field is the well-known non-line-of-sight (NLOS) error, which hinders localization robustness and accuracy in real scenarios. Many techniques have been developed to deal with this problem, but they usually require prior statistical information or error modeling, or are computationally expensive. In this paper, we present a simple method based on the least median of squares technique to mitigate the NLOS effect. The method we propose is widely used in artificial vision applications and manages to overcome NLOS error effects, yielding higher location accuracy and robustness than other techniques. It can successfully deal with more than half of the available corrupted measurements- no matter how severely-without any previous statistical knowledge-corrupted measurements are not identifiable-and with reduced computation load.
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