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Robust range estimation algorithm based on hyper-tangent loss functionopen access

Authors
Park, Chee-HyunChang, Joon Hyuk
Issue Date
Jul-2020
Publisher
INST ENGINEERING TECHNOLOGY-IET
Keywords
statistical analysis; Monte Carlo methods; impulse noise; mean square error methods; signal processing; estimation theory; robust range estimation algorithm; hyper-tangent loss function; M estimator; robust signal processing; statistical testing; received signal magnitude; information theoretic learning; mean square error performance; mean square error performance; Monte Carlo simulation; MSE performance
Citation
IET SIGNAL PROCESSING, v.14, no.5, pp.314 - 321
Indexed
SCIE
SCOPUS
Journal Title
IET SIGNAL PROCESSING
Volume
14
Number
5
Start Page
314
End Page
321
URI
https://scholarworks.bwise.kr/hanyang/handle/2021.sw.hanyang/9671
DOI
10.1049/iet-spr.2019.0343
ISSN
1751-9675
Abstract
Herein, the authors present a robust estimator of range against the impulsive noise using only the received signal's magnitude. TheMestimator has been widely used in robust signal processing. However, the existingMestimator requires statistical testing involving a threshold which has an optimality that varies with time, hence algorithmically challenging and computationally burdensome. The statistical testing is utilised for discerning the inlier and outlier. Further, statistical testing renders the computational burden of the algorithm high since the testing must be performed for each observation. Therefore, they propose theMestimator based on the hyper-tangent loss function, which does not demand statistical testing. ConventionalMestimator employing information theoretic learning also does not call for statistical testing, but the mean square error (MSE) performance for the range estimation is inferior to that of the proposed method. Furthermore, they perform an analysis for the MSE for the proposed algorithm. Monte Carlo simulations not only validate their theoretical analysis, but also demonstrate the MSE performance of the proposed method is nearly same as the existing skipped filter although it does not require the statistical testing and optimal threshold selection.
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