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Wireless Sensor Network-Based Localization Method Using TDOA Measurements in MPR

机译:基于无线传感器网络的本地化方法,MPR中的TDOA测量

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摘要

Localization is perhaps one of the most interesting research subjects in signal processing. Traditional localization methods rely on the prior information whether the source is located in the near-field or far-field. Since the prior knowledge is hard to obtain in practice, neither positioning nor bearing may not he able to provide reliable performance for both cases. The modified polar representation (MPR) is proposed to solve this contradictory problem in a uniform framework and eliminate the thresholding effect as the source range increases. The maximum likelihood estimator (MU) in the state-of-art research realizes excellent performance reaching the Cramer-Rao lower bound (CRLB) but it is computation-complex and time-consuming. Besides, it has the possible divergence problem if the initial value is not close enough to the true value. This paper focuses on the localization problem using time difference of arrival measurements in MPR. Formulating it in a new form, we develop a two-step least squares (LS) estimator for the MPR model. The weighted total LS is applied in the first step and the weighted LS for the final solution, where the second step is based on the natural constraint of the unknowns. The proposed method is closed-form and able to reach CRLB in low noise power situation irrespective of the source range. The covariance is analyzed and proved to provide CRLB accuracy for Gaussian noise theoretically. Simulation supports our theoretical results and verifies the advocated performance that is comparable with MLE but simpler and computationally more efficient. It outperforms the classical closed-form solution.
机译:本地化可能是信号处理中最有趣的研究科目之一。传统的本地化方法依赖于先前的信息来源是否位于近场或远场中。由于先前的知识在实践中难以获得,因此不能定位或轴承不能为两种情况提供可靠的性能。提出修改的极性表示(MPR)来解决统一框架中的这种矛盾问题,并在源极范围增加时消除阈值效果。最先进的研究中的最大似然估计(MU)实现了优异的性能,到达Cramer-Rao下限(CRLB),但它是计算复杂和耗时。此外,如果初始值与真值不够接近,则具有可能的发散问题。本文侧重于MPR中的到达测量时间差的定位问题。以一种新形式将其制定,我们为MPR模型开发了两步最小二乘(LS)估计。在第一步和最终解决方案的加权LS中应用加权总量LS,其中第二步骤基于未知数的自然约束。该方法是闭合形式的,并且能够在低噪声功率情况下达到CRLB,而不管源范围。分析协方差并证明理论上,为高斯噪声提供CRLB精度。模拟支持我们的理论结果,并验证与MLE相当的主张性能,但更简单,并计算更高效。它优于经典的闭纹解决方案。

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