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Multilevel thresholding for image segmentation through a fast statistical recursive algorithm

机译:通过快速统计递归算法进行图像分割的多级阈值

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摘要

A novel algorithm is proposed for segmenting an image into multiple levels using its mean and variance. Starting from the extreme pixel values at both ends of the histogram plot, the algorithm is applied recursively on sub-ranges computed from the previous step, so as to find a threshold level and a new sub-range for the next step, until no significant improvement in image quality can be achieved. The method makes use of the fact that a number of distributions tend towards Dirac delta function, peaking at the mean, in the limiting condition of vanishing variance. The procedure naturally provides for variable size segmentation with bigger blocks near the extreme pixel values and finer divisions around the mean or other chosen value for better visualization. Experiments on a variety of images show that the new algorithm effectively segments the image in computationally very less time.
机译:提出了一种新颖的算法,可以使用图像的均值和方差将图像分割成多个级别。从直方图两端的极端像素值开始,将算法递归应用于从上一步计算出的子范围,以便为下一步找到阈值级别和新的子范围,直到无意义为止可以实现图像质量的改善。该方法利用了以下事实:在方差消失的极限条件下,许多分布趋于Dirac delta函数,均值达到峰值。该过程自然提供了可变大小的分割,在极限像素值附近有较大的块,在平均值或其他选定值附近有较细的划分,以实现更好的可视化。在各种图像上进行的实验表明,该新算法可以在计算上以非常少的时间有效地对图像进行分割。

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