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Reordering adaptive directed acyclic graphs: an improved algorithm for multiclass support vector machines

机译:重新排序自适应有向无环图:一种用于多类支持向量机的改进算法

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The problem of extending binary support vector machines (SVMs) for multiclass classification is still an ongoing research issue. Ussivakul and Kijsirikul proposed the adaptive directed acyclic graph (ADAG) approach that provides accuracy comparable to that of the standard algorithm - Max Wins and requires low computation. However, different sequences of nodes in the ADAG may provide different accuracy. In this paper we present a new method for multiclass classification, reordering ADAG, which is the modification of the original ADAG method. We show examples to exemplify that the margin (or 2/|w| value) between two classes of each binary SVM classifier affects the accuracy of classification, and this margin indicates the magnitude of confusion between the two classes. In this paper, we propose an algorithm to choose an optimal sequence of nodes in the ADAG by considering the |w| values of all classifiers to be used in data classification. We apply minimum-weight perfect matching with the reordering algorithm in order to select the best sequence of nodes in polynomial time. We then compare the performance of our method with previous methods including the ADAG and the Max Wins algorithm. Experiments denote that our method gives the higher accuracy, and runs faster than Max Wins.
机译:扩展用于多类分类的二进制支持向量机(SVM)的问题仍然是一个持续的研究问题。 Ussivakul和Kijsirikul提出了一种自适应有向无环图(ADAG)方法,该方法可提供与标准算法-Max Wins相当的准确性,并且所需的计算量很少。但是,ADAG中不同的节点序列可以提供不同的精度。在本文中,我们提出了一种用于多类分类的新方法,即对ADAG进行重新排序,这是对原始ADAG方法的修改。我们显示了一些示例,以举例说明每个二进制SVM分类器的两个类别之间的边距(或2 / | w |值)会影响分类的准确性,并且该边距指示了这两个类别之间的混淆程度。在本文中,我们提出了一种算法,该算法通过考虑| w |来选择ADAG中的最佳节点序列。用于数据分类的所有分类器的值。我们将最小权重完美匹配与重排序算法一起应用,以选择多项式时间内的最佳节点序列。然后,我们将我们的方法与以前的方法(包括ADAG和Max Wins算法)的性能进行比较。实验表明,我们的方法具有更高的准确性,并且比Max Wins的运行速度更快。

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