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Self-organizing map with fuzzy class memberships

机译:具有模糊类成员资格的自组织映射

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摘要

Self-organizing maps (SOM) can be used as clustering algorithm to discover structure and similarity in data and to capture the descriptive aspect by repeated partitioning and evaluating. It has the ability to represent multidimensional data in topological mapping. If a class label is known, self-organizing map can be also used by a classifier. In this case, each neuron is assigned a class label based on the maximum class frequency and classified by a nearest neighbor strategy. The problem when using this strategy is that each pattern is treated by equal importance in counting class frequency regardless of its typicalness. But, with known class label we can take an advantage of this information by applying fuzzy set theory and assigning the fuzzy class membership into each neuron. In fact, the fuzzy-membership-label neuron gives us insight of the degree of class typicalness and distinguishes itself from a class cluster.
机译:自组织映射(SOM)可以用作聚类算法,以发现数据的结构和相似性,并通过重复分区和评估来捕获描述性方面。它具有在拓扑映射中表示多维数据的能力。如果知道类别标签,则分类器还可以使用自组织映射。在这种情况下,将根据最大分类频率为每个神经元分配一个分类标签,并通过最近邻居策略对其进行分类。使用此策略时的问题是,在计算班级频率时,不管其典型性如何,每个模式都受到同等重视。但是,使用已知的类别标签,我们可以通过应用模糊集理论并将模糊类别成员资格分配给每个神经元来利用这些信息。实际上,模糊成员标签神经元使我们了解了班级的典型程度,并将其与班级聚类区分开。

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