Clustering-Based Matrix Factorization

TL;DR

This paper introduces an extension to matrix factorization in recommender systems that incorporates category-based neighborhood information, improving accuracy with fewer neighbors compared to existing models.

Contribution

It proposes a novel clustering-based matrix factorization method that integrates shared category interests into the recommendation process.

Findings

Improves recommendation accuracy on Movielens100k and Netflix datasets.

Achieves comparable or better results than neighborhood-aware models with fewer neighbors.

Enhances matrix factorization by incorporating category clustering information.

Abstract

Recommender systems are emerging technologies that nowadays can be found in many applications such as Amazon, Netflix, and so on. These systems help users to find relevant information, recommendations, and their preferred items. Slightly improvement of the accuracy of these recommenders can highly affect the quality of recommendations. Matrix Factorization is a popular method in Recommendation Systems showing promising results in accuracy and complexity. In this paper we propose an extension of matrix factorization which adds general neighborhood information on the recommendation model. Users and items are clustered into different categories to see how these categories share preferences. We then employ these shared interests of categories in a fusion by Biased Matrix Factorization to achieve more accurate recommendations. This is a complement for the current neighborhood aware matrix factorization models which rely on using direct neighborhood information of users and items. The proposed model is tested on two well-known recommendation system datasets: Movielens100k and Netflix. Our experiment shows applying the general latent features of categories into factorized recommender models improves the accuracy of recommendations. The current neighborhood-aware models need a great number of neighbors to acheive good accuracies. To the best of our knowledge, the proposed model is better than or comparable with the current neighborhood-aware models when they consider fewer number of neighbors.