2010
DOI: 10.1109/lgrs.2010.2047935
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A New Strategy to Estimate Local Fringe Frequencies for InSAR Phase Noise Reduction

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Cited by 51 publications
(34 citation statements)
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“…To this end, the phase noise has been quantified with the phase standard deviation within homogeneous areas. Note that, for this study any residual phase gradient has been subtracted [14] in order to obtain true measurements of the phase standard deviation. This test is performed within the four different areas highlighted in Fig.…”
Section: B Noise Reduction Analysis In Homogeneous Areasmentioning
confidence: 99%
“…To this end, the phase noise has been quantified with the phase standard deviation within homogeneous areas. Note that, for this study any residual phase gradient has been subtracted [14] in order to obtain true measurements of the phase standard deviation. This test is performed within the four different areas highlighted in Fig.…”
Section: B Noise Reduction Analysis In Homogeneous Areasmentioning
confidence: 99%
“…Using a 2-D notation, the complex InSAR phase can be modeled by a first-order approximation (for simplicity, noise is neglected) [13]:…”
Section: Coherence Map Improvement Using Lffmentioning
confidence: 99%
“…According to (9) and (10), the LFF estimates may correspond to the change components that can be obtained by differentiating the interferometric phase directly, a process which is not restricted to the first-order model that is due to the fact that φ(k, l) in (7) includes all the frequencies components ( f xi , f yi ) that exist inside the N-pixel local area [13]. Therefore, the measured interferometric phase is highly influenced by noise.…”
Section: Coherence Map Improvement Using Lffmentioning
confidence: 99%
“…For ideal interferometric phase without noise, the fringe frequencies between adjacent pixels can be obtained as [15]:…”
Section: Local Fringe Frequency Estimationmentioning
confidence: 99%
“…From (4) and (5), we see that LFF estimates can be obtained by differentiating the interferometric phase directly which is not limited by the first-order model [15]. Therefore, the measured interferometric phase is heavily influenced by noise.…”
Section: Local Fringe Frequency Estimationmentioning
confidence: 99%