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首页> 外文期刊>IEEE transactions on systems, man, and cybernetics. Part A, Systems and humans >Efficient parallel algorithms for distance maps of 2D binary images using an optical bus
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Efficient parallel algorithms for distance maps of 2D binary images using an optical bus

机译:使用光学总线的二维二进制图像距离图的高效并行算法

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Computing a distance map (distance transform) is an operation that converts a 2D image consisting of black and white pixels to an image where each pixel has a value or a pair of coordinates that represents the distance to or location of the nearest black pixel. It is a basic operation in image processing and computer vision fields, and is used for expanding, shrinking, thinning, segmentation, clustering, computing shape, object reconstruction, etc. This paper examines the possibility of implementing the problem of finding a distance map for an image efficiently using an optical bus. The computational model considered is the linear array with a reconfigurable pipelined bus system (LARPBS), which has been introduced recently based on current electronic and optical technologies. It is shown that the problem for an n /spl times/ n image can be implemented in O(log n log log n) bus cycles deterministically or in O(log n) bus cycles with high probability on an LARPBS with n/sup 2/ processors. We also show that the problem can be solved in O(log log n) bus cycles deterministically or in O(l) bus cycles with high probability on an LARPBS with n/sup 3/ processors. Scalability of the algorithms is also discussed briefly. The algorithm compares favorably to the best known parallel algorithms for the same problem in the literature.
机译:计算距离图(距离变换)是一种将由黑白像素组成的2D图像转换为每个像素具有一个值或一对坐标的图像,该值或一对坐标表示到最近的黑色像素的距离或位置。它是图像处理和计算机视觉领域中的基本操作,用于扩展,缩小,细化,分割,聚类,计算形状,对象重建等。本文研究了实现查找距离图问题的可能性。使用光学总线有效地获取图像。所考虑的计算模型是带有可重构流水线总线系统(LARPBS)的线性阵列,该阵列最近基于当前的电子和光学技术而引入。结果表明,n / spl次/ n图像的问题可以确定性地在O(log n log log n)个总线周期中实现,或者在O(log n)总线周期中以n / sup 2概率在LARPBS上实现。 /处理器。我们还表明,可以在具有n / sup 3 /处理器的LARPBS上确定性地在O(log log n)总线周期中解决问题或在O(l)总线周期中解决问题。还简要讨论了算法的可伸缩性。该算法与文献中针对同一问题的最著名并行算法相比具有优势。

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