Abstract:
We study cooperative sensor network localization in a realistic scenario where the underlying measurement errors more probably follow a non-Gaussian distribution; the mea...Show MoreMetadata
Abstract:
We study cooperative sensor network localization in a realistic scenario where the underlying measurement errors more probably follow a non-Gaussian distribution; the measurement error distribution is unknown without conducting massive offline calibrations; and non-line-of-sight identification is not performed due to the complexity constraint and/or storage limitation. The underlying measurement error distribution is approximated parametrically by a Gaussian mixture with finite number of components, and the expectation-conditional maximization (ECM) criterion is adopted to approximate the maximum-likelihood estimator of the unknown sensor positions and an extra set of Gaussian mixture model parameters. The resulting centralized ECM algorithms lead to easier inference tasks and meanwhile retain several convergence properties with a proof of the “space filling” condition. To meet the scalability requirement, we further develop two distributed ECM algorithms where an average consensus algorithm plays an important role for updating the Gaussian mixture model parameters locally. The proposed algorithms are analyzed systematically in terms of computational complexity and communication overhead. Various computer based tests are also conducted with both simulation and experimental data. The results pin down that the proposed distributed algorithms can provide overall good performance for the assumed scenario even under model mismatch, while the existing competing algorithms either cannot work without the prior knowledge of the measurement error statistics or merely provide degraded localization performance when the measurement error is clearly non-Gaussian.
Published in: IEEE Transactions on Signal Processing ( Volume: 63, Issue: 6, March 2015)
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- IEEE Keywords
- Index Terms
- Mixture Model ,
- Gaussian Model ,
- Gaussian Mixture Model ,
- Wireless Sensor Networks ,
- Cooperative Localization ,
- Expectation Conditional Maximization ,
- Model Parameters ,
- Computational Complexity ,
- Maximum Likelihood Estimation ,
- Sensor Networks ,
- Sensor Locations ,
- Online Assessment ,
- Computational Overhead ,
- Communication Overhead ,
- Distributed Algorithm ,
- Average Algorithm ,
- Model Mismatch ,
- Gaussian Parameters ,
- Exchange Algorithm ,
- Unknown Position ,
- Single Iteration ,
- Position Of Agent ,
- Dataset Of Measurements ,
- Position Estimation ,
- Fusion Center ,
- Measurement Error Model ,
- Position Update ,
- Fisher Information Matrix ,
- Bayesian Algorithm ,
- Cramer-Rao Lower Bound
- Author Keywords
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- Mixture Model ,
- Gaussian Model ,
- Gaussian Mixture Model ,
- Wireless Sensor Networks ,
- Cooperative Localization ,
- Expectation Conditional Maximization ,
- Model Parameters ,
- Computational Complexity ,
- Maximum Likelihood Estimation ,
- Sensor Networks ,
- Sensor Locations ,
- Online Assessment ,
- Computational Overhead ,
- Communication Overhead ,
- Distributed Algorithm ,
- Average Algorithm ,
- Model Mismatch ,
- Gaussian Parameters ,
- Exchange Algorithm ,
- Unknown Position ,
- Single Iteration ,
- Position Of Agent ,
- Dataset Of Measurements ,
- Position Estimation ,
- Fusion Center ,
- Measurement Error Model ,
- Position Update ,
- Fisher Information Matrix ,
- Bayesian Algorithm ,
- Cramer-Rao Lower Bound
- Author Keywords