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Probabilistic D-Clustering

机译:概率D聚类

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We present a new iterative method for probabilistic clustering of data. Given clusters, their centers and the distances of data points from these centers, the probability of cluster membership at any point is assumed inversely proportional to the distance from (the center of) the cluster in question. This assumption is our working principle. The method is a generalization, to several centers, of theWeiszfeld method for solving the Fermat–Weber location problem. At each iteration, the distances (Euclidean, Mahalanobis, etc.) from the cluster centers are computed for all data points, and the centers are updated as convex combinations of these points, with weights determined by the above principle. Computations stop when the centers stop moving.
机译:我们为数据的概率聚类提出了一种新的迭代方法。给定聚类,它们的中心以及距这些中心的数据点的距离,假定在任何点上聚类的概率与距所讨论的聚类(中心)的距离成反比。这个假设是我们的工作原理。该方法是魏兹菲尔德方法在多个中心的推广,用于解决Fermat–Weber位置问题。在每次迭代中,针对所有数据点计算距聚类中心的距离(欧几里得,马哈拉诺比斯等),并根据上述原理确定权重,将中心更新为这些点的凸组合。当中心停止移动时,计算停止。

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