DocumentCode
3124460
Title
Image Denoising Method Using Diffusion Equation and Edge Map Estimated with K-Means Clustering Algorithm
Author
Kim, Woong Hee ; Sikora, Thomas
Author_Institution
Tech. Univ. Berlin, Berlin
fYear
2007
fDate
6-8 June 2007
Firstpage
21
Lastpage
21
Abstract
The purpose of noise filtering is to preserve features such as edge or corners, and to reduce noise. However, it is difficult to preserve them after noise filtering, because most of noise filtering algorithms have the characteristic of low pass filter, which results in the loss of signal components with high frequencies like edge or corners. Noise filtering methods using diffusion equation try to solve this problem, and improve it to some extent. Edge detector has been used in filtering methods with diffusion equation to determine the speed of diffusion term, so the performance of them depends on the edge detection algorithm to some extent. Previous noise filtering approaches of diffusion equation use a simple gradient edge detector to determine the speed of diffusion. Also, each channel of color images are filtered separately, which result in the filtered image with distortion or blurring. In this paper, we propose a new noise filtering method for color images using diffusion equation and edge map estimated with K-means clustering algorithm together.
Keywords
edge detection; image colour analysis; image denoising; low-pass filters; pattern clustering; K-means clustering algorithm; diffusion equation; edge map estimation; gradient edge detector; image color analysis; image denoising method; low pass filter; noise filtering algorithm; Clustering algorithms; Color; Detectors; Equations; Filtering algorithms; Frequency; Image denoising; Image edge detection; Low pass filters; Noise reduction;
fLanguage
English
Publisher
ieee
Conference_Titel
Image Analysis for Multimedia Interactive Services, 2007. WIAMIS '07. Eighth International Workshop on
Conference_Location
Santorini
Print_ISBN
0-7695-2818-X
Electronic_ISBN
0-7695-2818-X
Type
conf
DOI
10.1109/WIAMIS.2007.50
Filename
4279129
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