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Statistical Estimation and Tracking of Refractivity from Radar Clutter

Statistical Estimation and Tracking of Refractivity from Radar Clutter

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ABSTRACT OF THE DISSERTATION<br />

<strong>Statistical</strong> <strong>Estimation</strong> <strong>and</strong> <strong>Tracking</strong> <strong>of</strong> <strong>Refractivity</strong> <strong>from</strong> <strong>Radar</strong> <strong>Clutter</strong><br />

by<br />

Caglar Yardim<br />

Doctor <strong>of</strong> Philosophy in Electrical Engineering<br />

(Applied Ocean Sciences)<br />

University <strong>of</strong> California, San Diego, 2007<br />

William S. Hodgkiss, Chair<br />

Kenneth Kreutz-Delgado, Co-Chair<br />

In many maritime regions <strong>of</strong> the world, such as the Mediterranean, Persian<br />

Gulf, East China Sea, <strong>and</strong> the Californian Coast, atmospheric ducts are common<br />

occurrences. They result in various anomalies such as significant variations<br />

in the maximum operational radar range, creation <strong>of</strong> regions where the radar is<br />

practically blind (radar holes) <strong>and</strong> increased sea clutter. Therefore, it is important<br />

to predict the real-time 3-D environment in which the radar is operating so that<br />

the radar operator will at least know the true system limitations <strong>and</strong> in some cases<br />

even compensate for them.<br />

This dissertation addresses the estimation <strong>and</strong> tracking <strong>of</strong> the lower atmospheric<br />

radio refractivity under non-st<strong>and</strong>ard propagation conditions frequently<br />

encountered in low altitude maritime radar applications. This is done by statistically<br />

estimating the duct strength (range <strong>and</strong> height-dependent atmospheric index<br />

<strong>of</strong> refraction) <strong>from</strong> the sea-surface reflected radar clutter. Therefore, such methods<br />

are called <strong>Refractivity</strong> From <strong>Clutter</strong> (RFC) techniques. These environmental<br />

statistics can then be used to predict the radar performance. The electromagnetic<br />

propagation in these complex environments is simulated using a split-step<br />

fast Fourier transform (FFT) based parabolic equation (PE) approximation to the<br />

wave equation.<br />

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