Abstract

A novel time-of-arrival–based localization algorithm in mixed line-of-sight/non-line-of-sight environments is proposed. First, an optimization problem of target localization in the known distribution of line-of-sight and non-line-of-sight is established, and mixed semi-definite and second-order cone programming techniques are used to transform the original problem into a convex optimization problem which can be solved efficiently. Second, a worst-case robust least squares criterion is used to form an optimization problem of target localization in unknown distribution of line-of-sight and non-line-of-sight, where all links are treated as non-line-of-sight links. This problem is also solved using the similar techniques used in the known distribution of line-of-sight and non-line-of-sight case. Finally, computer simulation results show that the proposed algorithms have better performance in both the known distribution and the unknown distribution of line-of-sight and non-line-of-sight environments.

Highlights

  • In recent years, localization technology in wireless sensor network has been widely used in many fields such as target tracking, navigation, and communication

  • The proposed method improves the localization performance compared with the other methods, which is verified by simulation results

  • The main contributions of this article are summarized as follows: 1. The optimization problems of target localization in the known and unknown distribution of LOS and NLOS are established, which are transformed into convex optimization problems using the mixed semi-definite and secondorder cone programming (SOCP) techniques

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Summary

Introduction

Localization technology in wireless sensor network has been widely used in many fields such as target tracking, navigation, and communication. Chan et al.[8] discussed localization problem when the number of LOS/NLOS links is known, and proposed an optimization problem using LOS information. We discuss a TOA-based target localization method under the condition of known and unknown distribution of LOS/NLOS, respectively.

Results
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