Isolation of resonance in acoustic backscatter from elastic targets using adaptive estimation schemes

The problem of underwater target detection and classification from acoustic backscatter is the central focus of this paper. It has been shown that at certain frequencies the acoustic backscatter from elastic targets exhibits certain resonance behavior which closely relates to the physical properties of the target such as dimension, thickness, and composition. Several techniques in both the time domain and frequency domain have been developed to characterize the resonance phenomena in acoustic backscatter from spherical or cylindrical thin shells. The purpose of this paper is to develop an automated approach for identifying the presence of resonance in the acoustic backscatter from an unknown target by isolating the resonance part from the specular contribution. An adaptive transversal filter structure is used to estimate the specular part of the backscatter and consequently the error signal would provide an estimate of the resonance part. An important aspect of this scheme Lies in the fact that it does not require an underlying model for the elastic return. The adaptation rule is based upon fast Recursive Least Squares (RLS) learning. The approach taken in this paper is general in the sense that it can be applied to targets of unknown geometry and thickness and, further, does not require any a priori information about the target and/or the environment. Test results on acoustic data are presented which indicate the effectiveness of the proposed approach.

[1]  Jean-Louis Izbicki,et al.  A new acoustic spectroscopy: Resonance spectroscopy by the MIIR , 1985 .

[2]  Gary S. Sammelmann,et al.  The acoustic scattering by a submerged, spherical shell. I: The bifurcation of the dispersion curve for the spherical antisymmetric Lamb wave , 1989 .

[3]  Michael A. Richards Cycloidal Propulsion of Submersibles , 1970 .

[4]  Gary S. Sammelmann,et al.  The acoustic scattering by a submerged, spherical shell. III : Pole trajectories in the complex-ka plane , 1991 .

[5]  Jean-Jacques E. Slotine,et al.  The influence of thruster dynamics on underwater vehicle behavior and their incorporation into control system design , 1990 .

[6]  Gary S. Sammelmann,et al.  The acoustic scattering by a submerged, spherical shell. II: The high-frequency region and the thickness quasiresonance , 1991 .

[7]  Harold H. Szu,et al.  Adaptive wavelet classification of acoustic backscatter , 1994, Defense, Security, and Sensing.

[8]  P. Flandrin,et al.  Time-Frequency Analysis of Signals Related to Scattering Problems in Acoustics Part I: Wigner-Ville Analysis of Echoes Scattered by a Spherical Shell , 1989 .

[9]  Philip L. Marston,et al.  RAY SYNTHESIS OF THE FORM FUNCTION FOR BACKSCATTERING FROM AN ELASTIC SPHERICAL SHELL : LEAKY LAMB WAVES AND LONGITUDINAL RESONANCES , 1991 .

[10]  M. de Billy,et al.  Determination of the resonance spectrum of elastic bodies via the use of short pulses and Fourier transform theory , 1986 .

[11]  JoEllen Wilbur,et al.  Application of wavelets to acoustic resonance-elastic targets surrounded by biologics , 1993, 1993 IEEE International Conference on Acoustics, Speech, and Signal Processing.

[12]  P. L. Marston,et al.  Midfrequency enhancement of the backscattering of tone bursts by thin spherical shells , 1992 .

[13]  Petre Stoica,et al.  Decentralized Control , 2018, The Control Systems Handbook.

[14]  Herbert Überall,et al.  Isolation of the resonant component in acoustic scattering from fluid‐loaded elastic spherical shells , 1978 .

[15]  Lawrence Flax,et al.  3 - Theory of Resonance Scattering , 1981 .