Title :
Fast selecting threshold algorithm based on one-dimensional entropy
Author :
Yang, Shu ; Han, Ying ; Wang, Cai-rong ; Wang, Xiao-Wei
Author_Institution :
Sch. of Informational Technol., Shenyang Normal Univ., China
Abstract :
According to the characteristic that uniform probability distribution of gray levels maximizes the Shannon entropy, we define a new objective function of simple form and definite meaning to select threshold. The threshold which is selected by the new objective function is the same as the one that one-dimensional entropy-thresholding. The character will be proved theoretically and validated experimentally in this paper. Although the two thresholds obtained by using the two methods above are same, but the computational time are very different. Because, the new objective function only uses subtraction operation to select threshold, and the one-dimensional entropy-thresholding uses logarithm and product operations, so the method proposed in this paper takes less computational time than one-dimensional entropy thresholding, The experimental results show further the computational time is decreased by 15.53% at least. In a word, the method proposed in this paper can be considered as a fast algorithm of one-dimensional entropy thresholding, also has the same segmentation effect as the one-dimensional entropy thresholding.
Keywords :
image segmentation; maximum entropy methods; statistical distributions; 1D entropy thresholding; Shannon entropy; fast selecting threshold algorithm; gray level; image segmentation; maximum entropy; objective function; uniform probability distribution; Cybernetics; Entropy; Equations; Frequency; Image segmentation; Machine learning; Pixel; Probability distribution; Random variables; Maximum entropy; image segmentation; objective function; threshold;
Conference_Titel :
Machine Learning and Cybernetics, 2005. Proceedings of 2005 International Conference on
Conference_Location :
Guangzhou, China
Print_ISBN :
0-7803-9091-1
DOI :
10.1109/ICMLC.2005.1527741