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Constrained Spectral Clustering Using Absorbing Markov Chains

机译:使用吸收马尔可夫链的约束谱聚类

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Constrained spectral clustering (CSC) has recently shown great promise in improving clustering accuracy or catering for some specific grouping bias by encoding pairwise constraints into spectral clustering. Essentially, the existing CSC algorithms coarsely lie in two camps in terms of encoding pairwise constraints: (1) they modify the original similarity matrix to encode pairwise constraints; (2) they regularize the spectral embedding to encode pairwise constraints. Those methods have made significant progresses, but little of them takes the extensional sense of pairwise constraints into account, e.g., respective neighbors of two musk-link points lie in a same cluster with certain high probabilities, and respective neighbors of two cannot-link points lie in different clusters with certain high probabilities, etc. In this paper, we use absorbing Markov chains to formulate the extensional sense of instance-level constraints as such, under the assumption that the formulation aids in improving the accuracy of CSC. We describe a new CSC algorithm which could propagates the extensional sense over a partly-labeled affinity graph. Experiments over publicly available datasets verify the performance of our algorithm.
机译:约束频谱聚类(CSC)最近在通过将成对约束编码到频谱聚类中来提高聚类精度或满足某些特定的分组偏差方面显示出巨大的希望。从本质上讲,现有的CSC算法在成对约束编码方面大致可分为两个阵营:(1)他们修改原始的相似性矩阵以对成对约束进行编码; (2)他们对频谱嵌入进行正则化以对成对约束进行编码。这些方法取得了重大进展,但是很少考虑到成对约束的扩展意义,例如,两个麝香链接点的各个邻居位于同一集群中,且概率很高,而两个不能链接点的各个邻居在同一集群中。分布在具有一定高概率的不同集群中,等等。在假设该公式有助于提高CSC准确性的前提下,本文使用吸收马尔可夫链来表述实例级约束的扩展意义。我们描述了一种新的CSC算法,该算法可以在部分标记的亲和图上传播扩展意义。在公开可用的数据集上进行的实验验证了我们算法的性能。

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