2009
DOI: 10.1109/tgrs.2009.2014465
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An Efficient Algorithm to the Simulation of Delay–Doppler Maps of Reflected Global Navigation Satellite System Signals

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Cited by 87 publications
(42 citation statements)
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“…It should be noted that the scattering coefficient of the oil slick, compared with that of the clean ocean surfaces, decreases more rapidly when the scattering point moves away from the SP, because the diffuse reflection becomes stronger and occurs more frequently on clean surfaces than oil contaminated areas. Although the glistening zone could be more than 400 km in diameter [14], the area of oil slick detection should be determined by the region where the scattering coefficients of oil slick are distinguishable. Fig.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…It should be noted that the scattering coefficient of the oil slick, compared with that of the clean ocean surfaces, decreases more rapidly when the scattering point moves away from the SP, because the diffuse reflection becomes stronger and occurs more frequently on clean surfaces than oil contaminated areas. Although the glistening zone could be more than 400 km in diameter [14], the area of oil slick detection should be determined by the region where the scattering coefficients of oil slick are distinguishable. Fig.…”
Section: Resultsmentioning
confidence: 99%
“…Therefore, rather than conducting the convolution of WAF and Σ, multiplication of the Fourier transformations could be used to save time [14]. Then, by conducting the inverse Fourier transformation, DDM |Y (∆τ, ∆f )| 2 will be acquired.…”
Section: Mapping Received Power To Dd Domainmentioning
confidence: 99%
“…Certainly, this approach becomes too much time and resource consuming for spaceborne mission simulations because the size of the observed surface (glistening zone) extends over hundreds of kilometers. In [30], an efficient computation was proposed, which uses two dimensional convolution in the delay-Doppler (τ, f d ) domain instead of the double integrals in the spatial (x, y) domain. For the convolution approach, the basic DDM model equation has been re-formulated as…”
Section: A Ddm and Cross-correlation Waveform (Xcw) Modelingmentioning
confidence: 99%
“…) denotes the product of scattering coefficient and its Jacobian determinant as described in [30]. Similarly, receiver effects are included in the fringe-washing function denoted byr eq (τ ) [32], and a noise term N (τ, f d ) is added.…”
Section: A Ddm and Cross-correlation Waveform (Xcw) Modelingmentioning
confidence: 99%
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