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TOA source localization and DOA estimation algorithms using prior distribution for calibrated source
Affiliation:1. ACCESS Linnaeus Center, Electrical Engineering, KTH–Royal Institute of Technology, SE-100 44 Stockholm, Sweden;2. Division of Communication Systems, Department of Signals and Systems, Chalmers University of Technology, Sweden;3. Ericsson, Sweden;1. Department of Electronics, Telecommunications and Informatics, University of Aveiro, Portugal;2. Instituto Politécnico de Viana do Castelo, Portugal;3. Instituto de Engenharia Electrónica e Telemática de Aveiro, Portugal;4. Instituto de Telecomunicações, Aveiro, Portugal;1. Department of Nanoscale Semiconductor Engineering, Hanyang University, Seoul, 133-791, South Korea;2. Division of Materials Science and Engineering, Hanyang University, Seoul, 133-791, South Korea
Abstract:This paper presents an a priori probability density function (pdf)-based time-of-arrival (TOA) source localization algorithms. Range measurements are used to estimate the location parameter for TOA source localization. Previous information on the position of the calibrated source is employed to improve the existing likelihood-based localization method. The cost function where the prior distribution was combined with the likelihood function is minimized by the adaptive expectation maximization (EM) and space-alternating generalized expectation–maximization (SAGE) algorithms. The variance of the prior distribution does not need to be known a priori because it can be estimated using Bayes inference in the proposed adaptive EM algorithm. Note that the variance of the prior distribution should be known in the existing three-step WLS method 1]. The resulting positioning accuracy of the proposed methods was much better than the existing algorithms in regimes of large noise variances. Furthermore, the proposed algorithms can also effectively perform the localization in line-of-sight (LOS)/non-line-of-sight (NLOS) mixture situations.
Keywords:Expectation maximization (EM)  Space-alternating generalized expectation–maximization (SAGE)  Cramér–Rao lower bound (CRLB)  Position estimation  Time-of-arrival  Prior distribution
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