Stability of topic modeling via matrix factorization

•The problem of the instability of standard topic modeling algorithms is investigated.•Three new stability measures for topic models are proposed.•Two new ensemble approaches for topic modeling with matrix factorization are proposed.•A detailed evaluation of these approaches is performed on 10 text...

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Veröffentlicht in:Expert systems with applications 2018-01, Vol.91, p.159-169
Hauptverfasser: Belford, Mark, Mac Namee, Brian, Greene, Derek
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description •The problem of the instability of standard topic modeling algorithms is investigated.•Three new stability measures for topic models are proposed.•Two new ensemble approaches for topic modeling with matrix factorization are proposed.•A detailed evaluation of these approaches is performed on 10 text corpora. Topic models can provide us with an insight into the underlying latent structure of a large corpus of documents. A range of methods have been proposed in the literature, including probabilistic topic models and techniques based on matrix factorization. However, in both cases, standard implementations rely on stochastic elements in their initialization phase, which can potentially lead to different results being generated on the same corpus when using the same parameter values. This corresponds to the concept of “instability” which has previously been studied in the context of k-means clustering. In many applications of topic modeling, this problem of instability is not considered and topic models are treated as being definitive, even though the results may change considerably if the initialization process is altered. In this paper we demonstrate the inherent instability of popular topic modeling approaches, using a number of new measures to assess stability. To address this issue in the context of matrix factorization for topic modeling, we propose the use of ensemble learning strategies. Based on experiments performed on annotated text corpora, we show that a K-Fold ensemble strategy, combining both ensembles and structured initialization, can significantly reduce instability, while simultaneously yielding more accurate topic models.
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subjects Clustering
Factorization
LDA
Modelling
NMF
Optimization algorithms
Probability
Stability analysis
Stochastic models
Studies
Topic modeling
Topic stability
Vector quantization
title Stability of topic modeling via matrix factorization
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