论文标题

在近距离和远场的位置和方向偏移下的RIS辅助定位

RIS-Aided Localization under Position and Orientation Offsets in the Near and Far Field

论文作者

Emenonye, Don-Roberts, Dhillon, Harpreet S., Buehrer, R. Michael

论文摘要

本文对信号中的信息进行了严格的贝叶斯分析(由视线(LOS)路径(LOS)路径和来自多个可重构智能表面(RISS)的反射组成,该表面源自单个基站(BS),并由用户设备(UE)接收。为了进行全面的贝叶斯分析,考虑到近距离现场制度。贝叶斯分析将RISS的位置和关于UE的先前信息视为UE本地化的{\ em先验}信息。随着过时的{\ em先验信息}信息,RISS的位置和方向偏移成为需要估算的参数,并馈回BS进行校正。我们首先表明,当RIS元素具有半波长间距时,此RIS方向偏移是RIS路径路径的一个因素。随后,我们通过贝叶斯等效的Fisher Information矩阵(EFIM)显示了通道参数,即当远场状态中接收到的信号中有未知相位的偏移时,无法纠正RIS方向偏移。但是,在近场观察到的接收信号中通道参数的相应EFIM表明,当UE具有多个接收天线时,这种未知相位偏移不会阻碍RIS方向偏移的估计。此外,我们将EFIM用于UE位置参数,以在RIS不确定性存在下为UE定位提供边界。

This paper presents a rigorous Bayesian analysis of the information in the signal (consisting of both the line-of-sight (LOS) path and reflections from multiple reconfigurable intelligent surfaces (RISs)) that originate from a single base station (BS) and is received by a user equipment (UE). For a comprehensive Bayesian analysis, both near and far field regimes are considered. The Bayesian analysis views both the location of the RISs and previous information about the UE as {\em a priori} information for UE localization. With outdated {\em a priori} information, the position and orientation offsets of the RISs become parameters that need to be estimated and fed back to the BS for correction. We first show that when the RIS elements have a half wavelength spacing, this RIS orientation offset is a factor in the pathloss of the RIS paths. Subsequently, we show through the Bayesian equivalent Fisher information matrix (EFIM) for the channel parameters that the RIS orientation offset cannot be corrected when there is an unknown phase offset in the received signal in the far-field regime. However, the corresponding EFIM for the channel parameters in the received signal observed in the near-field shows that this unknown phase offset does not hinder the estimation of the RIS orientation offset when the UE has more than one receive antenna. Furthermore, we use the EFIM for the UE location parameters to present bounds for UE localization in the presence of RIS uncertainty.

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