2002
DOI: 10.1109/tip.2002.804262
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Comparison of texture features based on Gabor filters

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Cited by 628 publications
(280 citation statements)
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“…The spatial summation properties of simple cells were modeled by linear filters followed by half-wave rectification (Movshon et al 1978b;Andrews and Pollen 1979;Glezer et al 1980;Kulikowski and Bishop 1981) and Gabor functions proved to be particularly well suited for this purpose (Marcelja 1980;Daugman 1985;Jones and Palmer 1987). Complex cells needed more intricate modeling, which included linear filtering, half-wave rectification and subsequent local spatial summation, or quadrature pair summation of linear filter responses (Movshon et al 1978a;Spitzer and Hochstein 1985;Morrone and Burr 1988;Petkov and Kruizinga 1997;Kruizinga and Petkov 1999;Grigorescu et al 2002, Grigorescu et al 2003. These computational models contributed to understanding of the functions of simple and complex cells and gave the basis for biologically motivated edge detection algorithms in image processing and computer vision (see Fig.…”
mentioning
confidence: 99%
“…The spatial summation properties of simple cells were modeled by linear filters followed by half-wave rectification (Movshon et al 1978b;Andrews and Pollen 1979;Glezer et al 1980;Kulikowski and Bishop 1981) and Gabor functions proved to be particularly well suited for this purpose (Marcelja 1980;Daugman 1985;Jones and Palmer 1987). Complex cells needed more intricate modeling, which included linear filtering, half-wave rectification and subsequent local spatial summation, or quadrature pair summation of linear filter responses (Movshon et al 1978a;Spitzer and Hochstein 1985;Morrone and Burr 1988;Petkov and Kruizinga 1997;Kruizinga and Petkov 1999;Grigorescu et al 2002, Grigorescu et al 2003. These computational models contributed to understanding of the functions of simple and complex cells and gave the basis for biologically motivated edge detection algorithms in image processing and computer vision (see Fig.…”
mentioning
confidence: 99%
“…(Gradshtein & Ryzhik, 1994) -A 32-bin histogram of a 1×400 vector produced by Chebyshev transform of the image with order of N=20. (Gabor, 1946), where the kernel is in the form of a convolution with a Gaussian harmonic function (Gregorescu, Petkov & Kruizinga, 2002), and 7 different frequencies are used (1,2…,7), providing 7 image descriptor values.…”
Section: Classification Methodsmentioning
confidence: 99%
“…The raw responses of Gabor filter bank can be used as features for classification but usually some preprocessing is performed to acquire most representative features e.g. Gabor energy and moments of Gabor filter bank responses [17,5]. Similar to the approach given in [17] for vehicle detection, in this paper, magnitude response of each Gabor filter in the bank is collected from each sub-window and is represented by three moments: the mean , i j , the standard deviation , i j and the skewness , i j k (where i corresponds to the ith filter in the bank and j to the jth sub-window).…”
Section: Feature Extractionmentioning
confidence: 99%