2011 Seventh International Conference on Signal Image Technology &Amp; Internet-Based Systems 2011
DOI: 10.1109/sitis.2011.67
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Contribution of Variogram and Feature Vector of Texture for the Classification of Big Size SAR Images

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Cited by 9 publications
(5 citation statements)
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“…In all earlier studies, the features of the HD EMG signals were extracted independently from each channel with time-or frequency-domain characteristics, whereas there are no reports on the use of spatial-domain features. Nonetheless, this information has been exploited in other applications of pattern recognition, such as in texture classification of satellite images [19], [20] or synthetic-aperture radar (SAR) image processing [21]. In these applications, the experimental variogram is usually calculated on a defined window and fitted to a theoretical model, from which the features for classification are extracted.…”
mentioning
confidence: 99%
“…In all earlier studies, the features of the HD EMG signals were extracted independently from each channel with time-or frequency-domain characteristics, whereas there are no reports on the use of spatial-domain features. Nonetheless, this information has been exploited in other applications of pattern recognition, such as in texture classification of satellite images [19], [20] or synthetic-aperture radar (SAR) image processing [21]. In these applications, the experimental variogram is usually calculated on a defined window and fitted to a theoretical model, from which the features for classification are extracted.…”
mentioning
confidence: 99%
“…The experimental variogram [20, 21] measures the average dissimilarity between two data as a function of their separation, often presents slope changes, which indicate a change in spatial continuity from certain distances, and the variogram can be modeled as the sum of several elementary models called models nested or nested structures [22]γh=γ1h+γ2h++γsh. …”
Section: Methodsmentioning
confidence: 99%
“…A quite generic model for variogram considers growing from the origin until a distance for stabilization, around a plateau, so that the random variables Z(x) and Z(x + h) are correlated when the length of the separation vector h is lower than a certain distance, the zone of influence, and beyond | h |= a the variogram keeps constant (the plateau). For instance, a spherical variogram of reach a and plateau C is defined as [17]:γ(h)=|C{32|normalh|a12(|normalh|a)3} if |h| normalaC otherwise…”
Section: Spatial Predictions Based On Data Fusionmentioning
confidence: 99%