Non-Gaussian CFAR techniques for target detection in high resolution SAR images

Constant False Alarm Rate (CFAR) processing of Synthetic Aperture Radar (SAR) images facilitates target detection in spatially varying background clutter. The traditional Rayleigh distribution does not appear to be a good choice for modeling the natural terrain backscatter in high resolution SAR. We use the Weibull and K distributions to model clutter since they seem to fit observed data better and also include the Rayleigh distribution as a special case. The Cell Averaged CFAR technique works well in situations where a single, small target is present in locally homogeneous clutter. The Order Statistic CFAR is more useful for larger targets and in multiple target situations. Comparisons are made between the various CFAR techniques by applying them to real, high-resolution SAR images, obtained from the MIT Lincoln Laboratory.<<ETX>>

[1]  A. Cohen,et al.  Maximum Likelihood Estimation in the Weibull Distribution Based On Complete and On Censored Samples , 1965 .

[2]  C. Baker,et al.  Maritime surveillance radar Part 1 : Radar scattering from the ocean surface , 1990 .

[3]  Satya D. Dubey,et al.  Some Percentile Estimators for Weibull Parameters , 1967 .

[4]  G. J. Owirka,et al.  Optimal polarimetric processing for enhanced target detection , 1991, NTC '91 - National Telesystems Conference Proceedings.

[5]  H. M. Finn,et al.  Adaptive detection mode with threshold control as a function of spatially sampled clutter level estimates , 1968 .

[6]  Leslie M. Novak,et al.  On the performance of order-statistics CFAR detectors , 1991, [1991] Conference Record of the Twenty-Fifth Asilomar Conference on Signals, Systems & Computers.

[7]  M. Skolnik,et al.  Introduction to Radar Systems , 2021, Advances in Adaptive Radar Detection and Range Estimation.

[8]  V. G. Hansen,et al.  Constant false alarm rate processing in search radars , 1973 .

[9]  B. C. Armstrong,et al.  CFAR detection of fluctuating targets in spatially correlated K-distributed clutter , 1991 .

[10]  N. Levanon,et al.  Order statistics CFAR for Weibull background , 1990 .

[11]  M. Weiss,et al.  Analysis of Some Modified Cell-Averaging CFAR Processors in Multiple-Target Situations , 1982, IEEE Transactions on Aerospace and Electronic Systems.

[12]  M. V. Menon Estimation of the Shape and Scale Parameters of the Weibull Distribution , 1963 .

[13]  Hermann Rohling,et al.  Radar CFAR Thresholding in Clutter and Multiple Target Situations , 1983, IEEE Transactions on Aerospace and Electronic Systems.

[14]  S. Haykin,et al.  Ordered Statistic CFAR Processing for Two-Parameter Distributions with Variable Skewness , 1985, IEEE Transactions on Aerospace and Electronic Systems.