4.6 Article

Estimating Odometry Scale and UWB Anchor Location Based on Semidefinite Programming Optimization

Journal

IEEE ROBOTICS AND AUTOMATION LETTERS
Volume 7, Issue 3, Pages 7359-7366

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/LRA.2022.3182110

Keywords

UWB; visual Odometry; sensor Fusion

Categories

Funding

  1. National Research Foundation, Singapore under its Medium Sized Center for Advanced Robotics Technology Innovation

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In this letter, the problem of estimating the unknown metric scale of an odometry system and the 3D location of an Ultra-wideband (UWB) anchor in the environment is studied. A theoretical analysis is presented, including the derivation of the Fisher Information Matrix (FIM) and its determinant. Based on the FIM, an evaluation and geometric interpretation of singular configurations are provided. An estimation-trajectory optimization framework is presented, which includes a semidefinite programming (SDP) relaxation approach and an FIM-based trajectory optimization approach. Simulation results show that the proposed method is more accurate and robust, and can improve the estimator's performance even under challenging constraints.
In this letter, we study the problem of estimating the unknown metric scale of an odometry system and the 3D location of an Ultra-wideband (UWB) anchor in the environment. Firstly, we present a theoretical analysis of the problem which includes the derivation of Fisher Information Matrix (FIM) and its determinant. Secondly, based on the FIM we provide an evaluation and geometric interpretation of singular configurations. Thirdly, we present an estimation-trajectory optimization framework, which consists of a semidefinite programming (SDP) relaxation approach that solves the problem more effectively by exploiting the relationship between the parameters, and an FIM-based trajectory optimization approach that aims to minimize the uncertainty volume while remains easily adaptable to various scenarios. Simulation results show that our estimation method is more accurate and robust than previous approaches, while our trajectory optimization method can improve the estimator's performance even under challenging constraints.

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