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Performance bounds for passive sensor arrays operating in a turbulent medium: plane-wave analysis.
1U.S. Army Research Laboratory, ATTN: AMSRL-CI-EE, 2800 Powder Mill Road, Adelphi, Maryland 20783-1197, USA. scollier@arl.army.mil
The Journal of the Acoustical Society of America
|May 27, 2003
Summary
This study investigates passive acoustic array performance in turbulence. High turbulence or distance increases angle estimation errors, while signal-to-noise ratio limits accuracy in mild conditions.
Area of Science:
- Acoustics
- Wave Propagation
- Statistical Signal Processing
Background:
- Passive acoustic arrays are crucial for source localization.
- Turbulent media introduce significant challenges to wave propagation.
- Understanding performance bounds is essential for array design and application.
Purpose of the Study:
- Investigate performance bounds of passive acoustic arrays in turbulent media.
- Analyze Cramer-Rao lower bounds for angle-of-arrival estimation.
- Examine the impact of propagation distance, turbulence, and signal-to-noise ratio on estimation accuracy.
Main Methods:
- Utilized a von Kármán spectrum to model turbulence.
- Considered a single, monochromatic, plane-wave source at near-normal incidence.
- Calculated Cramer-Rao lower bounds in both two and three dimensions.
Main Results:
- Cramer-Rao lower bounds for angles of arrival increase with index-of-refraction variance and normalized propagation distance.
- Signal-to-noise ratio is the limiting factor for small turbulence and propagation distances.
- In 2D, angle-of-arrival estimates can decouple from other parameters with optimal array geometry.
- In 3D, azimuth and elevation estimates decouple from other parameters but remain coupled to each other.
Conclusions:
- Turbulence and propagation distance significantly degrade angle estimation accuracy in passive acoustic arrays.
- Signal-to-noise ratio is critical for accurate localization in less turbulent environments.
- Array geometry plays a vital role in optimizing parameter estimation in turbulent media.