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Fisher-ratio-separability boosted binary tree of posterior probability SVMs with application to action recognition

机译:后概率SVM的Fisher比率可分离性增强二叉树及其在动作识别中的应用

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Based on fisher ratio class separability measure, we propose two types of posterior probability support vector machines (PPSVMs) using binary tree structure. The first one is a some-against-rest binary tree of PPSVM classifiers (SBT), for which some classes as a cluster are divided from the rest classes at each non-leaf node. To determine the two clusters, we use the Fisher ratio separability measure. Accordingly, the second proposed method termed one-against-rest binary tree of PPSVMs (OBT), we separate only one class with the largest separability measure from the rest classes at each non-leaf node. Then, the procedures of both SBT and OBT are provided. Finally, we consider the problem of human action recognition based on depth maps adopting both proposed approaches. Simulation results indicate both methods gain higher classifying accuracy than those of canonical multi-class SVMs and PPSVMs. Besides, the decision complexity of the proposed SBT and OBT are reduced because they use the posterior probability and the Fisher ratio separability measure.
机译:基于费舍尔比率类可分离性度量,我们使用二叉树结构提出了两种类型的后验概率支持向量机(PPSVM)。第一个是PPSVM分类器(SBT)的相对静止的二叉树,对于该树,一些类作为群集从每个非叶节点处的其余类中划分出来。为了确定两个聚类,我们使用Fisher比率可分离性度量。因此,第二种提议的方法称为PPSVM的“相对静止”二叉树(OBT),我们在每个非叶节点上仅将具有最大可分离性度量的一个类别与其余类别分开。然后,提供了SBT和OBT的过程。最后,我们考虑采用两种方法的基于深度图的人类动作识别问题。仿真结果表明,这两种方法均比经典的多类SVM和PPSVM具有更高的分类精度。此外,由于所提出的SBT和OBT使用后验概率和Fisher比率可分离性度量,因此降低了决策复杂度。

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