Detection and Parameter Estimation of Weak Signals in Conditions of Scattered Local Masking Impact
https://doi.org/10.59887/2073-6673.2025.18(2)-8
EDN: IHVFKX
Abstract
The aim of the article is a quantitative analysis of the influence of the interrelation between the physical parameters of scattering of intense disturbing signals and the parameters of “fast” algorithms on the resolution capability when detecting weak signals. The study is conducted using model data, where the transfer function of the medium for the disturbing source contains a random component characterized by a coherence coefficient and correlation intervals in space, frequency, and time. In the model experiment, the parameters of the generated scattered fields are known, which allows for controlling the relationship between the field parameters and the parameters of the “fast” algorithms used in the resolution of weak signals. The results of measuring the parameters of the input mixture components, highlighted by the first and second eigenvalues and eigenvectors, are presented. Pseudo-location reliefs are also provided, and trajectories are constructed which reveal the detection of a weak signal crossing the trajectory of a strong signal, depending on the number of adjusted eigenvalues. The quality criterion is based on the level of the leaved scattered component and the angular masking zone of the weak signal after the adjustment of one or several eigenvalues. An analysis of six initial data variants showed that when using sample elements differing in frequency, the possibility of resolving weak signals depends on the ratio of the adaptation interval and the correlation interval of the distortion by frequency.
Keywords
About the Author
G. S. MalyshkinRussian Federation
JSC, 30 Malaya Posadskaya Str., St. Petersburg, 197046
References
1. Capon J. High resolution frequency-wavenumber spectral analysis. Proceedings of the IEEE. 1969;57:1408–18. doi:10.1109/PROC.1969.7278
2. Schmidt RO. Multiple emitter location and signal parameter estimation. IEEE Transactions on Antennas and Propagation. 1986; AP‑34(3):276–80. doi:10.1109/TAP.1986.1143830
3. Wang H, Kaveh M. Focusing matrices for coherent signal subspace processing. IEEE Transactions on Acoustic, Speech and Signal Processing. 1988; ASSP‑36(8):1272–81.
4. Ratynskiy MV. Adaptation and super resolution in antenna arrays. Moscow: Radio i Svyaz; 2004. 199 p. (In Russian).
5. Cheremisyn OP, Ratynskiy MV, Komov AA, Pushin AE. Efficient projective algorithm for adaptive spatial filtering. Journal of Communications Technology and Electronics. 1994;39(2):259–63. (In Russian).
6. Malyshkin GS. Experimental testing of the efficiency of fast projective adaptive algorithms. Acoustical Physics. 2019;65(6):749–64. doi:10.1134/S1063771019060071
7. Malyshkin GS, Melkanovich VS. Classical and fast projective adaptive algorithms in hydroacoustics. St. Petersburg: TsNIIMash Electrical Equipment; 2022. 266 p. (In Russian).
8. Malyshkin GS. On the possibility of detection and classification of noise sources based on analysis of their trajectories at the output of adaptive spatial processing. Fundamental and Applied Hydrophysics. 2023;16(2):126–143. doi:10.59887/2073-6673.2023.16(2)-9 (In Russian).
9. Malyshkin GS. On a method for classifying hydroacoustic radiation sources at the output of adaptive spatial processing. In: Proceedings of the All-Russian Conference «Advanced Technologies of Hydroacoustics and Hydrophysics». St. Petersburg: LEMA; 2023. p. 96–100. (In Russian).
10. Shirman YD, Manjous VN. Theory and techniques for processing radar information. Moscow: Radio i Svyaz; 1981. 416 p.
11. Laval R, Lavask I. Influence of inhomogeneities and instabilities of the medium on spatial-temporal signal processing. In: Underwater Acoustics and Signal Processing. Moscow: Mir; 1983. p. 43–68.
12. Brekhovskikh LM, Andreeva IB, et al. Ocean Acoustics. Moscow: Nauka; 1974. 693 p.
Review
For citations:
Malyshkin G.S. Detection and Parameter Estimation of Weak Signals in Conditions of Scattered Local Masking Impact. Fundamental and Applied Hydrophysics. 2025;18(2):111-122. (In Russ.) https://doi.org/10.59887/2073-6673.2025.18(2)-8. EDN: IHVFKX