Community similarity based on user profile joins
Similarity joins on multidimensional data are crucial operators for recommendation purposes. The classic ��-join problem finds all pairs of points within �� distance to each other among two ��-dimensional datasets. In this paper, we consider a novel and alternative version of ��-join named community...
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Format: | text |
Language: | English |
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Institutional Knowledge at Singapore Management University
2024
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Online Access: | https://ink.library.smu.edu.sg/sis_research/8719 https://ink.library.smu.edu.sg/context/sis_research/article/9722/viewcontent/edbt24.pdf |
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Institution: | Singapore Management University |
Language: | English |
Summary: | Similarity joins on multidimensional data are crucial operators for recommendation purposes. The classic ��-join problem finds all pairs of points within �� distance to each other among two ��-dimensional datasets. In this paper, we consider a novel and alternative version of ��-join named community similarity based on user profile joins (CSJ). The aim of CSJ problem is, given two communities having a set of ��-dimensional users, to find how similar are the communities by matching every single pair of users (a user can be matched with at most one other user) having an absolute difference of at most �� per dimension. Each dimension in each user vector stores a counter that measures the number of user preferences to a concrete general topic. CSJ uses low �� and applies the strict condition per dimension so as to really find similar user profiles among two communities. CSJ applies to a number of cases in which the popular community detection and community search problems do not suit. This happens since CSJ treats existing communities as brands of a specific commercial value and does not search to form general communities as prior works do; these two community types semantically differ. Also, CSJ does not rely its execution on social or/and physical links among community users, instead, it only focus on the similarity of user profiles. We deploy a suite of 6 methods to solve CSJ; 3 approximate and 3 exact algorithms. We evaluate our solutions to meaningful case studies of real and synthetic datasets having different characteristics. Our experimental results show interesting and diverse conclusions of CSJ applicability to realistic scenarios. |
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