Hybrid Recommender System Based on Variance Item Rating

Authors

  • Bahrani, Payam Department of Computer Engineering, Science and Research branch, Islamic Azad University, Tehran, IR
  • Keshavarz, Ahmad Department of Electrical Engineering, Persian Gulf University, Bushehr, IR
  • Mirzarezaee, Mitra Department of Computer Engineering, Science and Research branch, Islamic Azad University, Tehran, IR
  • Parvin, Hamid Department of Computer Engineering, Islamic Azad University of Noorabad Mamasani, Fars, Iran
Abstract:

K-nearest neighbors (KNN) based recommender systems (KRS) are among the most successful recent available recommender systems. These methods involve in predicting the rating of an item based on the mean of ratings given to similar items, with the similarity defined by considering the mean rating given to each item as its feature. This paper presents a KRS developed by combining the following approaches: (a) Using the mean and variance of item ratings as item features to find similar items in an item-wise KRS (IKRS); (b) Using the mean and variance of user ratings as user features to find similar users with a user-wise KRS (UKRS); (c) Using the weighted mean to integrate the ratings of neighboring users/items; (d) Using ensemble learning. Three proposed methods EVMBR, EWVMBR and EWVMBR-G are presented in this paper. All three methods are user-based, in which VM distance is used as a measure of the difference between users / items, to find neighboring users / items, and then the weighted average is weighted, respectively. Also, weights based on the Gaussian combined covariance model are used to predict unknown user ratings. Our empirical evaluations show that the proposed method EVMBR, EWVMBR and EWVMBR-G, which utilizes ensemble learning, are the most accurate among the methods evaluated. Depending on the dataset, the proposed method EWVMBR-G managed to achieve 20 to 30 percent lower mean absolute error than the original MBR. In terms of runtime, the proposed methods are comparable to the MBR and much faster than the slope-one method and the cosine- or Pearson-based KNN recommenders.

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Journal title

volume 19  issue 3

pages  147- 162

publication date 2022-12

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