DocumentCode :
3092827
Title :
A Fast Exact Euclidean Distance Transform Algorithm
Author :
Chen, Shuang ; Li, Junli ; Wang, Xiuying
Author_Institution :
Inst. of DSP & Software Tech., Ningbo Univ., Ningbo, China
fYear :
2011
fDate :
12-15 Aug. 2011
Firstpage :
45
Lastpage :
49
Abstract :
Euclidean distance transform is widely used in many applications of image analysis and processing. Traditional algorithms are time-consuming and difficult to realize. This paper proposes a novel fast distance transform algorithm. Firstly, mark each foreground´s nearest background pixel´s position in the row and column, and then use the marks scan the foreground area and figure out the first foreground pixel distance transform information, According to the first pixel´ information, design four small regions for its 4-adjacent foreground pixel and also based on the marks search out each adjacent foreground pixel´s nearest background pixel. As the region growing, iteratively process each adjacent pixel until all the foreground pixels been resolved. Our algorithm has high efficiency and is simple to implement. Experiments show that comparing to the existing boundary striping and contour tracking algorithm, our algorithm demonstrates a significant improvement in time and space consumption.
Keywords :
feature extraction; image processing; search problems; transforms; Euclidean distance transform algorithm; foreground pixel distance transform information; image analysis; image processing; nearest background pixel search; Algorithm design and analysis; Approximation algorithms; Arrays; Complexity theory; Euclidean distance; Software algorithms; Transforms; Euclidean distance transform; image processing; mark array; search radius; search region;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Image and Graphics (ICIG), 2011 Sixth International Conference on
Conference_Location :
Hefei, Anhui
Print_ISBN :
978-1-4577-1560-0
Electronic_ISBN :
978-0-7695-4541-7
Type :
conf
DOI :
10.1109/ICIG.2011.34
Filename :
6005530
Link To Document :
بازگشت