Explicitly Defined Sampling Categories for ESA on a Bipartite Graph

Mateusz Ozga, J. Szymański
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Abstract

This paper presents a study of extensions of the Explicit Semantic Analysis (ESA) used for text representation. The standard ESA algorithm leads to allocation of blocks of words in $(\mathcal{O} \vert V_2\vert \times n)$ time on average, where n is the size of the words in text corpora being the subject of analysis and $\vert V_2\vert$ stands for the size of the vocabulary. Proposed extensions have been based on the selection of training data for ESA and employs for that purpose the category structure of Wikipedia called CESA. The paper proposes the metrics for evaluation of the quality and test the performance of the methods in the function of the training data size. We also study the influence of these methods on the quality of the representation. We established that the total number of queries in case of training is $(\mathcal{O} \vert D \subseteq V_2\vert \times n)$. Furthermore, the CESA method leads to allocation of blocks of words in $\mathcal{O} (\vert V_{1} \times V_{2} \vert \times n)$ time on average, and $\mathcal{O} (\vert V_{1} \times V_{2} \vert \times n)$ time on worse case.
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二部图上ESA的显定义抽样范畴
本文研究了用于文本表示的显式语义分析(ESA)的扩展。标准的ESA算法导致平均在$(\mathcal{O} \vert V_2\vert \times n)$ time中分配单词块,其中n是文本语料库中作为分析主题的单词的大小,$\vert V_2\vert$表示词汇表的大小。提议的扩展是基于为ESA选择的训练数据,并为此目的采用了维基百科的类别结构,称为CESA。本文提出了评价方法质量的指标,并在训练数据大小的函数中测试了方法的性能。我们还研究了这些方法对表示质量的影响。我们确定在训练情况下的查询总数为$(\mathcal{O} \vert D \subseteq V_2\vert \times n)$。此外,CESA方法导致单词块的分配平均为$\mathcal{O} (\vert V_{1} \乘以V_{2} \vert \乘以n)$ time,在最坏的情况下为$\mathcal{O} (\vert V_{1} \乘以V_{2} \vert \乘以n)$ time。
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