Reconfigurable Intelligent Surfaces-assisted Positioning in Integrated Sensing and Communication Systems
Huyen-Trang Ta, Ngoc-Son Duong, Trung-Hieu Nguyen, Van-Linh Nguyen, Thai-Mai Dinh
TL;DR
The paper tackles high-precision target localization in RIS-assisted ISAC by leveraging dual echoes from a direct path and a RIS-reflected path. It introduces a two-stage strategy: a coarse estimation using direct and RIS path dictionaries to initialize angular and distance parameters, followed by a fast iterative refinement that decouples linear gains from nonlinear geometry via a separable least-squares approach and a damped Levenberg update. The core contributions are the joint parameter-position estimation framework, a closed-form gain update for fixed position, and a linearized, low-complexity refinement that maintains CRLB-like accuracy at moderate-to-high SNRs. Simulation results demonstrate comparable accuracy to traditional non-linear estimators with substantial complexity reductions, highlighting practical viability for RIS-enabled ISAC systems in 6G scenarios.
Abstract
This paper investigates the problem of high-precision target localization in integrated sensing and communication (ISAC) systems, where the target is sensed via both a direct path and a reconfigurable intelligent surface (RIS)-assisted reflection path. We first develop a sequential matched-filter estimator to acquire coarse angular parameters, followed by a range recovery process based on subcarrier phase differences. Subsequently, we formulate the target localization problem as a non-linear least squares optimization, using the coarse estimates to initialize the target's position coordinates. To solve this efficiently, we introduce a fast iterative refinement algorithm tailored for RIS-aided ISAC environments. Recognizing that the signal model involves both linear path gains and non-linear geometric dependencies, we exploit the separable least-squares structure to decouple these parameters. Furthermore, we propose a modified Levenberg algorithm with an approximation strategy, which enables low-cost parameter updates without necessitating repeated evaluations of the full non-linear model. Simulation results show that the proposed refinement method achieves accuracy comparable to conventional approaches, while significantly reducing algorithmic complexity.
