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Graph-Based Simultaneous Localization and Bias Tracking

delete2024-10-01
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OA
AI
A
Alexander Venus *
E
Erik Leitinger
S
Stefan Tertinek
F
Florian Meyer
K
Klaus Witrisal
DOI:10.1109/TWC.2024.3399023delete
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Abstract

Abstract

En 中文
We present a factor graph formulation and particle-based sum-product algorithm for robust localization and tracking in multipath-prone environments. The proposed sequential algorithm jointly estimates the mobile agent's position together with a time-varying number of multipath components (MPCs). The MPCs are represented by delay biases corresponding to the offset between line-of-sight (LOS) component delay and the respective delays of all detectable MPCs. The delay biases of the MPCs capture the geometric features of the propagation environment with respect to the mobile agent. Therefore, they can provide position-related information contained in the MPCs without explicitly building a map of the environment. We demonstrate that the position-related information enables the algorithm to provide high-accuracy position estimates even in fully obstructed line-of-sight (OLOS) situations. Using simulated and real measurements in different scenarios we demonstrate that the proposed algorithm significantly outperforms state-of-the-art multipath-aided tracking algorithms and show that the performance of our algorithm constantly attains the posterior Cram & eacute;r-Rao lower bound (P-CRLB). Furthermore, we demonstrate the implicit capability of the proposed method to identify unreliable measurements and, thus, to mitigate lost tracks.
Keywords:
Delays
Location awareness
Mobile agents
Estimation
Computational modeling
Probabilistic logic
Sensors
Obstructed line-of-sight (OLOS)
non line-of-sight (NLOS)
multipath
time-of-arrival (TOA)
scatterer
probabilistic data association (PDA)
factor graph
message passing
belief propagation

Journal

IEEE Transactions on Wireless Communications cover
IEEE Transactions on Wireless Communications
IF:
10.7
Papers:
1.3W
Citations:
5.3W

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N
nxp semiconductors
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Papers: 275
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Graz University of Technology
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University of California System cover
University of California System
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