2003
DOI: 10.1016/s0165-1684(03)00058-6
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On the geodesic paths approach to color image filtering

Abstract: In this paper a novel method of noise reduction in color images is presented. The class of ÿlters introduced here utilizes fuzzy membership functions deÿned over vectorial inputs connected via digital geodesic paths. The e ciency of the new ÿlters is compared under a variety of performance criteria with the commonly used ÿlters, such as the vector median and the generalized vector directional ÿlter. It is shown that, compared to existing techniques, the ÿlters introduced here are better able to suppress impuls… Show more

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Cited by 40 publications
(35 citation statements)
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“…It was firstly introduced to computer vision and image processing for texture discrimination in [24], and later it has been applied to other problems in image processing such as image enhancement [25], image filtering [26], and image segmentation [27]. In geometry processing, it was firstly used for mesh denoising by Sun et al in [28], and then it appears in application of mesh segmentation in [29].…”
Section: B Fcm and Random Walksmentioning
confidence: 99%
“…It was firstly introduced to computer vision and image processing for texture discrimination in [24], and later it has been applied to other problems in image processing such as image enhancement [25], image filtering [26], and image segmentation [27]. In geometry processing, it was firstly used for mesh denoising by Sun et al in [28], and then it appears in application of mesh segmentation in [29].…”
Section: B Fcm and Random Walksmentioning
confidence: 99%
“…The first work using random walks in computer vision is in the application of texture discrimination [3], and recently has been applied to image segmentation [4]. In the field of image processing, random walk has been used to image enhancement [5] and filtering [6]. The use of random walks in geometry processing was recently proposed by Sun et al in [7], [8] for mesh denoising, and after that it appears an application to mesh segmentation in [9].…”
Section: Previous and Related Workmentioning
confidence: 99%
“…For a given path of length η, the number of simple paths Ω can be easily computed. Table 1.1 depicts the number of possible paths corresponding to the DPA and FDPA filters, [115,116,106,104]. The complexity of the DPA and FDPA filters can be determined as follows, [115,116] Thus the total number of operations needed to implement the filters is…”
Section: Computational Complexity and Fast Filter Designmentioning
confidence: 99%