PARAMETER ESTIMATION OF COMPOUND-GAUSSIAN CLUTTER WITH NAKAGAMI-DISTRIBUTED TEXTURE
DOI:
https://doi.org/10.59277/RRST-EE.2026.2.17Keywords:
Parameter estimation, Clutter modeling, Sea clutter, Compound-Gaussian clutter with Nakagami (CGNG) distributionAbstract
This paper addresses the parameter estimation of the compound-Gaussian clutter with Nakagami texture (CGNG). The CGNG distribution was recently introduced to model high-resolution sea clutter. Two estimators are proposed: the fractional-order moment estimator (FOME) and the fractional-negative-order moment estimator (FNOME). The estimation performance of the proposed estimators is assessed and compared with that of the existing higher-order moment methods (HOME) and the [zlog(z)] estimator. Using both simulated and real data, estimation accuracy and modeling performance are evaluated using the chi-squared test (χ2) and the mean square error (MSE).
References
(1) J. Ai, X. Yang, J. Song, Z. Dong, L. Jia, F. Zhou, An adaptively truncated clutter-statistics-based two-parameter CFAR detector in SAR imagery, IEEE Journal of Oceanic Engineering, 43, 1, pp. 267–279 (2017).
(2) F.D.A. García, A.C.F. Rodriguez, G. Fraidenraich, J.C.S. Santos Filho, CA-CFAR detection performance in homogeneous Weibull clutter, IEEE Geoscience and Remote Sensing Letters, 16, 6, pp. 887–891 (2018).
(3) I. Chalabi, Application of CFAR detection to multiple pulses for gamma distributed clutter, Remote Sensing Letters, 13, 10, pp. 1011–1019 (2022).
(4) L. Asalomia, G. Samoilescu, M. Mihăilescu, Un système avancé basé sur l’IA pour la surveillance intelligente des alarmes de pont sur les navires maritimes, Rev. Roum. Sci. Techn. – Électrotechn. et Énerg., 70, 2, pp. 223–228 (2024).
(5) A. Ballard, Detection of radar signals in log-normal sea clutter, TRW Systems Document, 7425, 8509-T0, pp. 1–10 (1966).
(6) D.C. Schleher, Radar detection in Weibull clutter, IEEE Transactions on Aerospace and Electronic Systems, 6, pp. 736–743 (1976).
(7) E. Jakeman, P. Pusey, A model for non-Rayleigh sea echo, IEEE Transactions on Antennas and Propagation, 24, 6, pp. 806–814 (1976).
(8) J. Carretero-Moya, J. Gismero-Menoyo, Á. Blanco-del-Campo, A. Asensio-Lopez, Statistical analysis of a high-resolution sea-clutter database, IEEE Transactions on Geoscience and Remote Sensing, 48, 4, pp. 2024–2037 (2009).
(9) G.V. Weinberg, Assessing Pareto fit to high-resolution high-grazing-angle sea clutter, Electronics Letters, 47, 8, pp. 516–517 (2011).
(10) A. Mezache, F. Soltani, M. Sahed, I. Chalabi, Model for non-Rayleigh clutter amplitudes using compound inverse Gaussian distribution: An experimental analysis, IEEE Transactions on Aerospace and Electronic Systems, 51, 1, pp. 142–153 (2015).
(11) I. Chalabi, High-resolution sea clutter modeling using compound inverted exponentiated Rayleigh distribution, Remote Sensing Letters, 14, 5, pp. 433–441 (2023).
(12) G. Yang, X. Zhang, P. Zou, P. Shui, Compound-Gaussian model with Nakagami-distributed textures for high-resolution sea clutter at medium high grazing angles, Remote Sensing, 16, 1, pp. 1–10 (2024).
(13) F. Gini, M. Greco, M. Diani, L. Verrazzani, Performance analysis of two adaptive radar detectors against non-Gaussian real sea clutter data, IEEE Transactions on Aerospace and Electronic Systems, 36, 4, pp. 1429–1439 (2000).
(14) M. Greco, B. Federica, F. Gini, X-band sea-clutter nonstationarity: Influence of long waves, IEEE Journal of Oceanic Engineering, 29, 2, pp. 269–283 (2004).
(15) I.R. Joughin, D.B. Percival, D.P. Winebrenner, Maximum likelihood estimation of K distribution parameters for SAR data, IEEE Transactions on Geoscience and Remote Sensing, 31, 5, pp. 989–999 (1993).
(16) D.R. Iskander, A.M. Zoubir, Estimation of the parameters of the K-distribution using higher order and fractional moments, IEEE Transactions on Aerospace and Electronic Systems, 35, 4, pp. 1453–1457 (1999).
(17) D. Blacknell, R.J.A. Tough, Parameter estimation for the K-distribution based on [z log (z)], IEE Proceedings – Radar, Sonar and Navigation, 148, 6, pp. 309–312 (2001).
(18) I. Chalabi, A. Mezache, Estimating the K-distribution parameters based on fractional negative moments, IEEE 12th International Multi-Conference on Systems, Signals & Devices (SSD15), Tunisia, pp. 1–6 (2015).
(19) I. Chalabi, A. Mezache, Estimators of compound Gaussian clutter with log-normal texture, Remote Sensing Letters, 10, 7, pp. 709–716 (2019).
(20) M. Greco, F. Gini, M. Rangaswamy, Statistical analysis of measured polarimetric clutter data at different range resolutions, IEEE Proceedings – Radar, Sonar and Navigation, 153, 6, pp. 473–481 (2006).
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