A global multilevel thresholding using differential evolution approach

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Abstract

Otsu's function measures the properness of threshold values in multilevel image thresholding. Optimal threshold values are necessary for some applications and a global search algorithm is required. Differential evolution (DE) is an algorithm that has been used successfully for solving this problem. Because the difficulty of a problem grows exponentially when the number of thresholds increases, the ordinary DE fails when the number of thresholds is greater than 12. An improved DE, using a new mutation strategy, is proposed to overcome this problem. Experiments were conducted on 20 real images and the number of thresholds varied from 2 to 16. Existing global optimization algorithms were compared with the proposed algorithms, that is, DE, rank-DE, artificial bee colony (ABC), particle swarm optimization (PSO), DPSO, and FODPSO. The experimental results show that the proposed algorithm not only achieves a more successful rate but also yields a lower threshold value distortion than its competitors in the search for optimal threshold values, especially when the number of thresholds is large. © 2014 Kanjana Charansiriphaisan et al.

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Charansiriphaisan, K., Chiewchanwattana, S., & Sunat, K. (2014). A global multilevel thresholding using differential evolution approach. Mathematical Problems in Engineering, 2014. https://doi.org/10.1155/2014/974024

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