Applying fast segmentation techniques at a binary image represented by a set of non-overlapping blocks

B. Gatos, N. Papamarkos
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引用次数: 4

Abstract

Run length smoothing algorithm (RLSA) and projection profiles are among the fundamental algorithms in binary image processing, mainly used for segmentation of monochrome images. In this paper, fast RLSA and projection profiles are applied to binary images represented by a set of nonoverlapping rectangular blocks. The representation of binary images using rectangular blocks as primitives has been used with great success for several image processing tasks, such as image compression, Hough transform fast implementation and skeletonization. We show that this representation can be applied with great success for fast RLSA application and fast projection profiles evaluation. The experimental results demonstrate that starting from a block represented binary image we can apply RLSA and evaluate projection profiles in significant less CPU time. The average time gain is recorded at 60% and 88%, respectively.
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对一组非重叠块表示的二值图像应用快速分割技术
运行长度平滑算法(RLSA)和投影轮廓是二值图像处理中的基本算法,主要用于单色图像的分割。本文将快速RLSA和投影轮廓应用于由一组不重叠的矩形块表示的二值图像。以矩形块为基元的二值图像表示方法在图像压缩、霍夫变换快速实现和骨架化等多个图像处理任务中得到了成功的应用。结果表明,该方法可以成功地用于快速RLSA应用和快速投影轮廓评估。实验结果表明,从块表示的二值图像开始,我们可以在更少的CPU时间内应用RLSA并评估投影轮廓。平均时间增益分别为60%和88%。
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