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Large Margin Gaussian Mixture Classifier With a Gabriel Graph Geometric Representation of Data Set Structure

机译:具有Gabriel图的大型裕度高斯混合分类器数据集结构的Gabriel曲线图几何表示

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摘要

This brief presents a geometrical approach for obtaining large margin classifiers. The method aims at exploring the geometrical properties of the data set from the structure of a Gabriel graph, which represents pattern relations according to a given distance metric, such as the Euclidean distance. Once the graph is generated, geometrical support vectors (SVs) (analogous to support vector machines (SVMs) SVs) are obtained in order to yield the final large margin solution from a Gaussian mixture model. Experiments with 20 data sets have shown that the solutions obtained with the proposed method are statistically equivalent to those obtained with SVMs. However, the present method does not require optimization and can also be extended to large data sets using the cascade SVM concept.
机译:本简要介绍了获得大型裕度分类器的几何方法。该方法旨在探索从Gabriel曲线图的结构的数据集的几何特性,其表示根据给定距离度量的模式关系,例如欧几里德距离。一旦产生了图形,就获得了几何支撑载体(SV)(类似于支持向量机(SVMS)SV),以产生来自高斯混合模型的最终大型裕度溶液。具有20个数据集的实验表明,用所提出的方法获得的溶液统计上等于用SVM获得的溶液。然而,本方法不需要优化,并且也可以使用级联SVM概念扩展到大数据集。

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