Efficient binary and grey level morphological operations on a massively parallel processor

Andreas I. Svolos, C. Konstantopoulos, C. Kaklamanis
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引用次数: 2

Abstract

One of the most important features in image analysis and understanding is shape. Mathematical morphology is the image processing branch that deals with shape analysis. The definition of all morphological transformations is based on two primitive operations, i.e. dilation and erosion. Since many applications require the solution of morphological problems in real time, researching time efficient algorithms for these two operations is crucial. †The implementation of the above functions is beyond the scope of this paper. In this paper, efficient algorithms for the binary as well as the grey level dilation and erosion are presented and evaluated for an advanced associative processor. It is shown through simulation results that the above architecture is near optimal in the binary case and is also as efficient as the array processor with a 2D-mesh interconnection in the grey level case. Finally, it is proven that the implementation of this image processing machine is economically feasible.
大规模并行处理器上高效的二值和灰度形态运算
图像分析和理解中最重要的特征之一是形状。数学形态学是处理形状分析的图像处理分支。所有形态变换的定义都基于两个基本操作,即扩张和侵蚀。由于许多应用需要实时解决形态问题,因此研究这两种操作的高效算法至关重要。†以上功能的实现超出了本文的范围。本文针对一种先进的关联处理器,提出了有效的二值化算法以及灰度扩展和侵蚀算法,并进行了评价。仿真结果表明,该架构在二值情况下接近最优,在灰度情况下与具有二维网格互连的阵列处理器效率相当。最后,证明了该图像处理机的实现在经济上是可行的。
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