Mobile Node Localization via Pareto Optimization: Algorithm and Fundamental Performance Limitations
Alessio De Angelis, Carlo Fischione

TL;DR
This paper introduces a Pareto optimization-based distributed recursive estimator for mobile node localization that fuses multiple heterogeneous measurements, outperforming traditional Kalman filter approaches especially under minimal motion assumptions.
Contribution
It proposes a novel distributed localization algorithm using Pareto optimization to fuse diverse sensor data, and analyzes its fundamental performance limits via Cramér-Rao bounds.
Findings
Outperforms extended Kalman filter in model-agnostic scenarios
Achieves better localization accuracy with heterogeneous sensor fusion
Validated through Monte Carlo simulations
Abstract
Accurate estimation of the position of network nodes is essential, e.g., in localization, geographic routing, and vehicular networks. Unfortunately, typical positioning techniques based on ranging or on velocity and angular measurements are inherently limited. To overcome the limitations of specific positioning techniques, the fusion of multiple and heterogeneous sensor information is an appealing strategy. In this paper, we investigate the fundamental performance of linear fusion of multiple measurements of the position of mobile nodes, and propose a new distributed recursive position estimator. The Cram\'er-Rao lower bounds for the parametric and a-posteriori cases are investigated. The proposed estimator combines information coming from ranging, speed, and angular measurements, which is jointly fused by a Pareto optimization problem where the mean and the variance of the localization…
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