基于贝叶斯属性套袋的高维分类与回归极限学习机

Yulin He, Xuan Ye, J. Huang, Philippe Fournier-Viger
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引用次数: 2

摘要

本文提出了一种基于贝叶斯属性套袋的极限学习机(BAB-ELM)来处理高维分类和回归问题。首先,基于贝叶斯决策理论计算条件属性的决策度(DMD),即给定决策属性的条件属性的条件概率。其次,将DMD最高的条件属性放入与具体决策属性对应的条件属性组(CAG)中。第三,利用bagging属性组(BAGs)来训练极限学习机(elm)的集成学习模型。每个基本ELM都在一个BAG上进行训练,BAG由从cag中随机选择的条件属性组成。第四,以套袋条件属性与所有条件属性的信息量之比作为权重,融合BAB-ELM中基本elm的预测。通过详尽的实验比较了babl -ELM与其他七种ELM模型的可行性和有效性,即ELM、基于集成的ELM (EN-ELM)、基于投票的ELM (V-ELM)、集成ELM (E-ELM)、基于多激活函数的集成ELM (MAF-EELM)、套袋ELM和简单集成ELM。实验结果表明,随着基本elm的增加,BAB-ELM具有较好的收敛性,对于高维分类和回归问题具有较高的分类精度和较低的回归误差。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Bayesian Attribute Bagging-Based Extreme Learning Machine for High-Dimensional Classification and Regression
This article presents a Bayesian attribute bagging-based extreme learning machine (BAB-ELM) to handle high-dimensional classification and regression problems. First, the decision-making degree (DMD) of a condition attribute is calculated based on the Bayesian decision theory, i.e., the conditional probability of the condition attribute given the decision attribute. Second, the condition attribute with the highest DMD is put into the condition attribute group (CAG) corresponding to the specific decision attribute. Third, the bagging attribute groups (BAGs) are used to train an ensemble learning model of extreme learning machines (ELMs). Each base ELM is trained on a BAG which is composed of condition attributes that are randomly selected from the CAGs. Fourth, the information amount ratios of bagging condition attributes to all condition attributes is used as the weights to fuse the predictions of base ELMs in BAB-ELM. Exhaustive experiments have been conducted to compare the feasibility and effectiveness of BAB-ELM with seven other ELM models, i.e., ELM, ensemble-based ELM (EN-ELM), voting-based ELM (V-ELM), ensemble ELM (E-ELM), ensemble ELM based on multi-activation functions (MAF-EELM), bagging ELM, and simple ensemble ELM. Experimental results show that BAB-ELM is convergent with the increase of base ELMs and also can yield higher classification accuracy and lower regression error for high-dimensional classification and regression problems.
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