1993
DOI: 10.1016/0030-3992(93)90016-9
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Assessment and robust reconstruction of laser radar signals

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Cited by 12 publications
(11 citation statements)
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“…After identifying these spatial-temporal structures, four different subsets of frames are produced by the rectification procedure [5,8]. The first one reproduces the frames with only FPN and stationary principal components.…”
Section: Classification Of Spatial-temporal Processesmentioning
confidence: 99%
“…After identifying these spatial-temporal structures, four different subsets of frames are produced by the rectification procedure [5,8]. The first one reproduces the frames with only FPN and stationary principal components.…”
Section: Classification Of Spatial-temporal Processesmentioning
confidence: 99%
“…The principal-component expansion corresponds with new variables, obtained as a linear combination of the original ones, that do not present covariance among them. [3][4][5][6] In addition, the variance of these new variables is arranged in decreasing order. Mathematically, this expansion is obtained by the diagonalization of the S matrix that produces a set of eigenvalues, ␣ , and eigenvectors, E ␣ .…”
Section: Principal-component Expansionmentioning
confidence: 99%
“…The operational method for answering this question is called "rectification" or "principal component filtering." 5 It works by building a rectification matrix obtained by the following equation,…”
Section: B Fixed-pattern Noise and Pure Temporal Noisementioning
confidence: 99%
“…Then, it is possible to retrieve the original frames with only a subset of principal components what is called "principal components rectification", or, what is the same, to filter the complete whole of data to extract features or interest directly related with some specific components 6,7 (see Figure 1). Besides the eigenimages , the method gives two other parameters, eigenvalues and eigenvectors.…”
Section: Principal Components Expansionsmentioning
confidence: 99%
“…This question will be addressed in the following subsection. It is important to know that for a practical case equation (6), applied to harmonic eigenfunctions, is: [12] where the delta function of equation (6) has been replaced by the sinc function in [12]. Then, when at least the Fourier Transform of ) (t f is as narrow as the sinc function, it could be considered practically as a delta function and then the eigenvectors given by the PCA are harmonic functions and the eigenvalues associated can be considered as a sample of the PSD of the noise.…”
Section: 1mentioning
confidence: 99%