基于关联网络模型的拓扑并行分割

D. Dulac, Gilles Bertrand, S. Guezguez
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引用次数: 5

摘要

本文提出了一种基于可重构性和异步性的拓扑分割在SIMD大规模并行计算机上的实现:关联网格。该体系结构提供了强大的计算原语,可以在图的连接集上应用关联运算符。因此,基本原语结合了通信和计算。这些原语可以通过异步操作在硬件中轻松有效地实现,并且适用于大量的图像分析原语。我们试图通过图像分析的几种方法产生的不同数据移动来显示关联网格计算模型的充分性。我们感兴趣的是一种新方法:图像拓扑。给出了如何用并行算法得到一个同伦核和一个均衡核。这样的核可以看作是图像的“终极”拓扑简化。这种基于图像拓扑信息的图像分割方法类似于一种很好的分割方法。我们展示了一个合并的例子:我们实现了一个方法分段,而不需要定义和调优参数。
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Parallel segmentation based on topology with the associative net model
This paper presents an implementation of a topological segmentation on a SIMD massively parallel computer based on reconfigurability and asynchronism: Associative Mesh. This architecture provides powerful computational primitives that can apply an associative operator over the connex sets of a graph. So, basic primitives combine communications and computations. These primitives can be easily and efficiently realised in hardware by means of asynchronous operations and are adapted to a large number of image analysis primitives. We try to show the adequacy of Associative Mesh computing model with the different data movements that are generated by the several approaches of the image analysis. We are interested here with a new approach: image topology. We indicate how to get an homotopic kernel and a leveling kernel with parallel algorithms. Such kernels may be seen as "ultimate" topological simplifications of an image. This kind of image is similar to a very good split because it is based on topological information of image. We show one example of merge: we implement a method segmenting without the need of defining and tuning parameters.
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