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Efficiently computing piecewise flat embeddings for data clustering and image segmentation

机译:有效地计算分段平面嵌入用于数据聚类和图像分割

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Image segmentation is a popular area of research in computer vision that has many applications in automated image processing. A recent technique called piecewise flat embeddings (PFE) has been proposed for use in image segmentation; PFE transforms image pixel data into a lower dimensional representation where similar pixels are pulled close together and dissimilar pixels are pushed apart. This technique has shown promising results, but its original formulation is not computationally feasible for large images. We propose two improvements to the algorithm for computing PFE: first, we reformulate portions of the algorithm to enable various linear algebra operations to be performed in parallel; second, we propose utilizing an iterative linear solver (preconditioned conjugate gradient) to quickly solve a linear least-squares problem that occurs in the inner loop of a nested iteration. With these two computational improvements, we show on a publicly available image database that PFE can be sped up by an order of magnitude without sacrificing segmentation performance. Our results make this technique more practical for use on large data sets, not only for image segmentation, but for general data clustering problems.
机译:图像分割是计算机愿景中的流行研究领域,具有许多在自动图像处理中的应用。最近一种称为分段扁平嵌入式(PFE)的技术,已经提出用于图像分割; PFE将图像像素数据转换为较低的尺寸表示,其中类似像素被拉动在一起,并且不同的像素被推差。这种技术表明了有希望的结果,但其原始配方对于大型图像而言没有计算可行。我们提出了两种改进对计算PFE算法的改进:首先,我们重构算法的部分,以便并行执行各种线性代数操作;其次,我们提出利用迭代线性求解器(预处理的共轭梯度)来快速解决发生在嵌套迭代的内环中的线性最小二乘问题。通过这两种计算改进,我们在公开的图像数据库上显示,PFE可以在不牺牲分段性能的情况下按大小阶数加速。我们的结果使该技术更实用,在大数据集上使用,不仅用于图像分割,而且对于一般数据聚类问题。

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