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3D User Localization for Planar Arrays in LoS Near- and Far-Fields via Summed Phase Differences

arXiv eess.SPby Sergey Isaev, Nikola ZlatanovApril 2, 20261 min read0 views
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arXiv:2604.00727v1 Announce Type: new Abstract: This paper presents a phase-difference-based scheme for three-dimensional (3D) line-of-sight (LoS) user localization using a uniform planar array (UPA), applicable to both near-field and far-field regimes under the exact spherical-wave model. Unlike the previously studied two-dimensional (2D) uniform linear array (ULA) case, the 3D UPA case requires jointly exploiting the two array axes in order to recover the user's range, azimuth, and zenith angle. Adjacent-antenna phase-differences are first estimated from uplink pilots and then summed along the array axes to obtain unwrapped phase-differences between widely separated antenna elements. These summed phase-differences enable the construction of multiple three-equation systems whose solutions

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Abstract:This paper presents a phase-difference-based scheme for three-dimensional (3D) line-of-sight (LoS) user localization using a uniform planar array (UPA), applicable to both near-field and far-field regimes under the exact spherical-wave model. Unlike the previously studied two-dimensional (2D) uniform linear array (ULA) case, the 3D UPA case requires jointly exploiting the two array axes in order to recover the user's range, azimuth, and zenith angle. Adjacent-antenna phase-differences are first estimated from uplink pilots and then summed along the array axes to obtain unwrapped phase-differences between widely separated antenna elements. These summed phase-differences enable the construction of multiple three-equation systems whose solutions yield the user's range, azimuth, and zenith angle. We quantify the number of such equation systems, provide a representative closed-form estimator that uses only three phase-difference sums, and propose an all-data nonlinear least-squares estimator that exploits all available sums. Numerical results show that the least-squares estimator, when initialized by the closed-form estimate, achieves Cramér--Rao bound accuracy. Moreover, unlike state-of-the-art baseline schemes, whose performance depends on well-tuned hyperparameters, the proposed estimators are hyperparameter-free.

Subjects:

Signal Processing (eess.SP); Information Theory (cs.IT)

Cite as: arXiv:2604.00727 [eess.SP]

(or arXiv:2604.00727v1 [eess.SP] for this version)

https://doi.org/10.48550/arXiv.2604.00727

arXiv-issued DOI via DataCite

Submission history

From: Nikola Zlatanov [view email] [v1] Wed, 1 Apr 2026 10:40:36 UTC (141 KB)

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