2017
DOI: 10.1117/1.jrs.11.035015
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Autofocus correction of residual low-order and high-frequency phase error in synthetic aperture radar

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Cited by 3 publications
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“…For l th segment, we have the dechirped signalright leftthickmathspace.5emfl ( n , m ) = s l ( n , m ) exp j 2 v 2 λr )(n )(NL N normalP l PRF 2 = A exp j ϕn ( n , m ) + j ϕ normale , l ( n , m 0 ) p r m f r 2 r c , where )(NL N normalP l n )(NL N normalP l + NL 1 and ϕn false( n , m false) is the nominal phase. In [10], ϕ normale false( n , m 0 false) is decomposed by the inverse discrete‐cosine transform which is suitable to high‐frequency RAPE. In practice, taking the searching efficiency and flying rule into consideration, the polynomial model is preferred, which meansϕ e , l false( n , m 0 false) ϕ ^ e , l false( n , bold-italicw l…”
Section: Problem Descriptionmentioning
confidence: 99%
“…For l th segment, we have the dechirped signalright leftthickmathspace.5emfl ( n , m ) = s l ( n , m ) exp j 2 v 2 λr )(n )(NL N normalP l PRF 2 = A exp j ϕn ( n , m ) + j ϕ normale , l ( n , m 0 ) p r m f r 2 r c , where )(NL N normalP l n )(NL N normalP l + NL 1 and ϕn false( n , m false) is the nominal phase. In [10], ϕ normale false( n , m 0 false) is decomposed by the inverse discrete‐cosine transform which is suitable to high‐frequency RAPE. In practice, taking the searching efficiency and flying rule into consideration, the polynomial model is preferred, which meansϕ e , l false( n , m 0 false) ϕ ^ e , l false( n , bold-italicw l…”
Section: Problem Descriptionmentioning
confidence: 99%