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Sentiment analysis in a hybrid hierarchical classification process

机译:混合分层分类过程中的情感分析

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As more and more reviews are generated online, sentiment analysis has been widely studied and developed both in academia and industry recently. In this paper, we propose a novel approach to tackle two complementary sub-tasks of sentiment analysis on review texts, i.e., the Attribute Detection (AD) task and the Sentiment Orientation (SO) task, in a Hybrid Hierarchical Classification Process (HHCP). Specifically, the HHCP approach employs a linear Fisher classifier to achieve the AD task in an ontology-based hierarchical classification process. As evidences show that common statistical classifiers that have superior performances on semantic classifications do not necessarily work well on classifying sentiment information, we did not continue to use the linear Fisher classifier in the SO task. Instead, we turn to a rule-based heuristic classification method on performing sentiment orientation for attributes identified from the AD task. The proposed HHCP approach is empirically analyzed in extensive experiments. Experiments conducted for performance comparison not only show that our proposed HHCP approach outperforms the other three baseline methods, but also address all the concerns raised before experiments. Further experiments on analyzing the impact of dimensionality d of the input vector space confirm that the conclusions drawn from performance comparison hold very well as d varies. Experiments of studying computational efficiency demonstrate that compared with the existing HL-SOT approach our proposed HHCP approach is more efficient in computation.
机译:随着越来越多的评论在线生成,最近在学术界和工业中广泛研究和开发了情绪分析。在本文中,我们提出了一种新的方法来解决关于审查文本的两个情感分析的互补子任务,即属性检测(AD)任务以及情感方向(SO)任务,在混合分层分类过程(HHCP)中。具体地,HHCP方法采用线性Fisher分类器来实现基于本体的分层分类过程中的广告任务。随着证据表明,在语义分类上具有卓越性能的常见统计分类器不一定在分类情绪信息方面不一定地工作,我们没有继续使用所以的线性Fisher分类器。相反,我们转向基于规则的启发式分类方法,了解广告任务所识别的属性的情感方向。拟议的HHCP方法在广泛的实验中经验分析。进行性能比较进行的实验不仅表明我们所提出的HHCP方法优于其他三种基线方法,而且还解决了在实验前提出的所有问题。关于分析输入载体空间的维度D的影响的进一步实验证实,从性能比较中得出的结论很好地变化。研究计算效率的实验表明,与现有的HL-SOT方法相比,我们所提出的HHCP方法在计算中更有效。

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