A fast numerical method for finding the optimal threshold for image segmentation

F. Rhee, Yong-Shik Shin
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引用次数: 9

Abstract

In this paper, we propose a fast numerical algorithm for finding the optimal threshold for segmenting gray scale images. In the proposed method, several fuzzy entropy measures are introduced and the objective is to locate the gray level that possesses the minimum entropy. Instead of having to calculate the entropy for every gray level and determining the gray level where the entropy is minimum, the fixed point iteration (FPI) method is used to significantly speed up the process. In doing so, the optimal threshold may be quickly obtained within a few number of evaluations. To show the validity of our proposed algorithm, we test 7 types of fuzzy entropy measures on several images. The experimental results show that the proposed algorithm is much faster without loss of performance than the methods in earlier surveys.
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一种寻找图像分割最优阈值的快速数值方法
在本文中,我们提出了一种快速的数值算法来寻找灰度图像分割的最佳阈值。在该方法中,引入了几种模糊熵测度,目标是找到具有最小熵的灰度级。采用不动点迭代(不动点迭代,FPI)方法,大大加快了图像处理的速度,而不是计算每个灰度级的熵并确定熵最小的灰度级。在这样做时,可以在少量评估中快速获得最佳阈值。为了证明我们提出的算法的有效性,我们在几幅图像上测试了7种模糊熵测度。实验结果表明,与以往的调查方法相比,该算法在不损失性能的情况下速度更快。
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