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AOA Measurement based Localization Using RLS Algorithm under NLOS Environment

机译:基于AOA测量基于NLOS环境下RLS算法的定位

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In localization problem, the estimation accuracy of a target location is one of the most significant issues. The global positioning system (GPS) that is the most widely used localization method can be disrupted by some disturbances under non-line-of-sight (NLOS) condition such as indoor environment and downtown. In this paper, we suggest a localization algorithm using the angle of arrival (AOA) measurements. AOA measurement based localization is one of the most efficient geolocation methods that use a wireless active signal. Moreover, AOA method has an advantage that only two base stations are required to estimate the target location. In all kinds of localization methods using wireless signal, the NLOS and measurement noise are the significant problems that decrease an estimation accuracy of a target location. In this paper, we suggest a Kalman filter based hypothesis test and a recursive least square scheme to overcome NLOS and measurement noise problem, respectively. Using Kalman filter based hypothesis test, the measurement data set from each base station can be identified whether it contains the NLOS noise or not. Also, recursive least square (RLS) scheme can obtain the precise location of a target with rapid calculation speed when additional measurement data is received from auxiliary base stations. Simulation result confirms the high estimation accuracy and computational speed of our proposed scheme.
机译:在本地化问题中,目标位置的估计准确性是最重要的问题之一。作为最广泛使用的本地化方法的全球定位系统(GPS)可能会在非视线(NLOS)条件下的一些干扰中断,例如室内环境和市中心。在本文中,我们建议使用到达角度(AOA)测量的本地化算法。基于AOA测量的本地化是使用无线活动信号的最有效的地理定位方法之一。此外,AOA方法具有以下优点:仅需要两个基站来估计目标位置。在使用无线信号的各种本地化方法中,NLOS和测量噪声是降低目标位置的估计精度的重要问题。在本文中,我们建议分别基于Kalman滤波器的假设测试和递归最小二乘方案来克服NLOS和测量噪声问题。基于基于Kalman滤波器的假设测试,可以识别来自每个基站的测量数据设置是否包含NLOS噪声。此外,当从辅助基站接收到附加测量数据时,递归最小二乘(RLS)方案可以获得具有快速计算速度的目标的精确位置。仿真结果证实了我们所提出的方案的高估计精度和计算速度。

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