An NLoS-based Enhanced Sensing Method for MmWave Communication System Shiwen Heyz Kangli Cai Shiyue Huang Zhenyu Anz Wei Huangx Ning Gao

2025-04-27 0 0 1.85MB 7 页 10玖币
侵权投诉
An NLoS-based Enhanced Sensing Method for
MmWave Communication System
Shiwen He, Kangli Cai, Shiyue Huang, Zhenyu An, Wei Huang§, Ning Gao
The School of Computer Science and Engineering, Central South University, Changsha 410083, China.
The National Mobile Communications Research Laboratory, Southeast University, Nanjing 210096, China.
The Purple Mountain Laboratories, Nanjing 211111, China.
§The School of Computer Science and Information Engineering, Hefei University of Technology, Hefei 230601, China.
Department of Standardization, OPPO Research Institute, Beijing, 100020, China.
Email: {shiwen.he.hn, caikangli, huangsy}@csu.edu.cn, anzhenyu@pmlabs.com.cn, huangwei@hfut.edu.cn, gaoning1@oppo.com
Abstract—The millimeter-wave (mmWave)-based Wi-Fi sens-
ing technology has recently attracted extensive attention since
it provides a possibility to realize higher sensing accuracy.
However, current works mainly concentrate on sensing scenarios
where the line-of-sight (LoS) path exists, which significantly
limits their applications. To address the problem, we propose
an enhanced mmWave sensing algorithm in the 3D non-line-
of-sight environment (mm3NLoS), aiming to sense the direction
and distance of the target when the LoS path is weak or blocked.
Specifically, we first adopt the directional beam to estimate the
azimuth/elevation angle of arrival (AoA) and angle of departure
(AoD) of the reflection path. Then, the distance of the related path
is measured by the fine timing measurement protocol. Finally,
we transform the AoA and AoD of the multiple non-line-of-
sight (NLoS) paths into the direction vector and then obtain
the information of targets based on the geometric relationship.
The simulation results demonstrate that mm3NLoS can achieve a
centimeter-level error with a 2m spacing. Compared to the prior
work, it can significantly reduce the performance degradation
under the NLoS condition.
Index Terms—mmWave sensing, Wi-Fi, NLoS path
I. INTRODUCTION
In recent years, Wi-Fi has been widely deployed in most
public and private spaces due to its simplicity, reliability, and
flexibility. The extremely dense Wi-Fi devices not only provide
convenience for people, but also create a perfect opportunity
to sense the environment. Therefore, by extracting appropriate
signal features of Wi-Fi signals, e.g., phase differences [1] or
doppler shifts [2], we can effectively detect the presence of
targets and further track them.
Target sensing based on Wi-Fi signals has been widely
studied for lower frequencies, e.g., the fingerprint-based [3]
and geometry-based methods [4]. These works achieved con-
siderable performance due to the rich multipath signals in the
environment and their weak attenuation characteristics. How-
ever, they critically depended on the channel state information
(CSI), and the accuracy was limited by the antenna numbers
and bandwidth. Moreover, these systems were designed for
communication and did not consider the sensing function. To
this end, the IEEE 802.11bf task group (TGbf) is working
on making appropriate modifications to the Wi-Fi standard to
utilize the existing 802.11-compatible waveforms for Wi-Fi
sensing or integrated sensing and communication (ISAC) [5].
Specifically, IEEE 802.11bf defines the support of 802.11ad
and 802.11ay protocols, which significantly operate in the
millimeter wave (mmWave) band. Therefore, a higher sensing
performance can be expected in the future.
Although mmWave sensing is attractive, the short wave-
length of mmWave leads to high path loss, and the propagation
path is easily blocked by obstacles. To compensate for the at-
tenuation, phased-array antennas and beamforming techniques
for directional transmission are usually adopted. It means that
one can estimate the angle of departure (AoD) and angle of
arrival (AoA) from the directionally transmitted and received
signals. Besides, the large bandwidth of mmWave provides a
high distance resolution. Therefore, it is possible to realize
accurate target sensing geometrically.
Prior work has demonstrated that mmWave could provide
sub-decimeter accuracy in short-range sensing scenes, such as
gesture tracking [6], mainly realized by leveraging two Wi-
Fi links to detect the phase changes of CSI values due to the
variation of propagation path length. However, the transceivers
significantly required a specific placement. The authors of
[7] proposed a passive target sensing algorithm POLAR for
IEEE 802.11ad devices, which used the AoD and time of
flight (ToF) of the multi-path components estimated from
channel impulse response (CIR) corresponding to different
beam patterns to sense the target. Still, it could only locate
the object in 2D space. Furthermore, these systems were
significantly designed based on the premise that the line-of-
sight (LoS) path always existed. For non-line-of-sight (NLoS)
conditions, the propagations of the signals were significantly
affected, e.g., increased ToF and changed AoA. If the NLoS
measurements were utilized directly as the LoS measurement,
it would result in a large sensing error [8]. To address this
problem, the monostatic radar for sensing was proposed in
[9], which could directly estimate the range and relative radial
speed using the received echo signal. Nevertheless, it is more
attractive to realize mmWave sensing that can be applied for
multi-device scenes, since the multi-angle detection for the
target can remarkably improve sensing accuracy.
Based on the above consideration, this paper explores a
arXiv:2210.04747v1 [cs.IT] 10 Oct 2022
sensing method between two devices in the 3D space. It is
more challenging compared to the previous approach. On the
one hand, the baseline information is significantly unknown
due to the blocked LoS path, which makes solving bistatic
triangles infeasible. On the other hand, diverse targets poten-
tially lie on different planes. The complex geometry between
targets, transmitter, and receiver further increases the difficulty.
To address the above challenges, we propose an enhanced
mmWave sensing algorithm in the 3D NLoS environment
(mm3NLoS), which tries to sense the target by exploiting
the geometric relationship of multiple NLoS paths. The main
contributions of this work can be summarized as follows:
We design an enhanced sensing approach in a 3D NLoS
environment so as to mitigate performance degradation
when the LoS path is weak or blocked.
We introduce the projection operation to simplify the
problem and derive an analytical expression about the
direction and distance between the target and receiver
with the AoD, AoA, and ToF of two propagation paths.
We compare the proposed method with the POLAR
algorithm using simulated data. The result shows that our
method performs better regardless of whether the LoS
path exists.
II. SYSTEM MODEL
In this paper, we exploit an mmWave MIMO system with
an analog transceiver structure to sense a target. As shown in
Fig. 1, it consists of one access point (AP) and one station
(STA), where AP and STA are the transmitter and receiver,
respectively. We further assume that the LoS path is blocked
by obstacles, so the NLoS path plays a dominant role in
sensing. Generally, an NLoS path may be a multiple-bounce
or single-bounce reflection. In this paper, we only consider the
strongest propagation path and assume it to be single-bounce.
In particular, utilizing multiple NLoS paths (the current and
at least one historical path), the parameters of the target,
including the distance and direction, can be estimated uniquely
via geometric relations. To realize this, we record the AoD,
AoA, ToF, and signal-to-noise ratio (SNR) of the sensing path
in a historical measurement table and choose it based on the
SNR.
Consider the uniform planar array (UPA) antennas and the
single-path extended Saleh-Valenzuela geometric model for
the mmWave system [10]. Then, the channel matrix can be
expressed as
H=pNtNrgar(ϕr, θr)aH
t(ϕt, θt)(1)
where gis the complex path gain with g∼ CN(0,1).Ntand
Nrare the antenna numbers of the AP and STA. ϕtand θtare
the azimuth and elevation of AoD. ϕrand θrare the azimuth
and elevation of AoA. For convenience, we assume that the
Fig. 1. An illustration of target sensing in a 3D NLoS scene.
UPA is placed in the YOZ plane, then the array response
vectors are given by
at(ϕtt) = 1
Nth1,··· , ejkd(psin ϕtsin θt+qcos θt),
··· , ejkd((Nt,h 1) sin ϕtsin θt+(Nt,v 1) cos θt)i
(2)
ar(ϕrr) = 1
Nrh1,··· , ejkd(psin ϕrsin θr+qcos θr),
··· , ejkd((Nr,h1) sin ϕrsin θr+(Nr,v 1) cos θr)i
(3)
where λdenotes the wavelength, and k=2π
λ.Nt,h and
Nt,v respectively denote the numbers of transmit antennas
in the horizontal and vertical directions, which satisfy Nt=
Nt,hNt,v. Similarly, Nr,h and Nr,v respectively denote the
numbers of receive antennas in the horizontal and vertical
directions, which satisfy Nr=Nr,hNr,v. d is the inner-
element spacing. pand qare the indices of elements, and
p= 0,1, . . . , Na,h 1,q= 0,1, . . . , Na,v 1,a∈ {t, r}.
Benefiting from the directional transmission and receive, the
AoD and AoA can be obtained by a beam training procedure
with a codebook. Specifically, the sensing signal is transmitted
and received by different beams, in which the combination
of the highest received SNR is used to estimate the angle
information. For convenience, we assume that the i-th unit-
norm codeword fiand the j-th unit-norm codeword wjof the
Kronecker-Product codebook Care selected by AP and STA
at time t, respectively. Then, the signal received by STA can
be expressed as
yt=ptwH
jHfixt+wH
jnt(4)
where ptand xtrepresent the transmit power and signal of
AP at time t.ntis the independent and identically distributed
noise vector, and each element has 0mean and σ2variance.
Then, the SNR can be calculated as
SNRt=pt
wH
jHfi
2
σ2(5)
After obtaining the AoA and AoD, the ToF of the propaga-
tion path could be further estimated by FTM with centimeter
摘要:

AnNLoS-basedEnhancedSensingMethodforMmWaveCommunicationSystemShiwenHeyz,KangliCai,ShiyueHuang,ZhenyuAnz,WeiHuangx,NingGao{TheSchoolofComputerScienceandEngineering,CentralSouthUniversity,Changsha410083,China.yTheNationalMobileCommunicationsResearchLaboratory,SoutheastUniversity,Nanjing210096,Chin...

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