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[Author] Satoshi KOIDE(2hit)

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  • A Case Study on Recommender Systems in Online Conferences: Behavioral Analysis through A/B Testing Open Access

    Ayano OKOSO  Keisuke OTAKI  Yoshinao ISHII  Satoshi KOIDE  

     
    PAPER

      Pubricized:
    2024/01/16
      Vol:
    E107-D No:5
      Page(s):
    650-658

    Owing to the COVID-19 pandemic, many academic conferences are now being held online. Our study focuses on online video conferences, where participants can watch pre-recorded embedded videos on a conference website. In online video conferences, participants must efficiently find videos that match their interests among many candidates. There are few opportunities to encounter videos that they may not have planned to watch but may be of interest to them unless participants actively visit the conference. To alleviate these problems, the introduction of a recommender system seems promising. In this paper, we implemented typical recommender systems for the online video conference with 4,000 participants and analyzed users’ behavior through A/B testing. Our results showed that users receiving recommendations based on collaborative filtering had a higher continuous video-viewing rate and spent longer on the website than those without recommendations. In addition, these users were exposed to broader videos and tended to view more from categories that are usually less likely to view together. Furthermore, the impact of the recommender system was most significant among users who spent less time on the site.

  • Multi-Dimensional Fused Gromov Wasserstein Discrepancy for Edge-Attributed Graphs Open Access

    Keisuke KAWANO  Satoshi KOIDE  Hiroaki SHIOKAWA  Toshiyuki AMAGASA  

     
    PAPER

      Pubricized:
    2024/01/12
      Vol:
    E107-D No:5
      Page(s):
    683-693

    Graph dissimilarities provide a powerful and ubiquitous approach for applying machine learning algorithms to edge-attributed graphs. However, conventional optimal transport-based dissimilarities cannot handle edge-attributes. In this paper, we propose an optimal transport-based dissimilarity between graphs with edge-attributes. The proposed method, multi-dimensional fused Gromov-Wasserstein discrepancy (MFGW), naturally incorporates the mismatch of edge-attributes into the optimal transport theory. Unlike conventional optimal transport-based dissimilarities, MFGW can directly handle edge-attributes in addition to structural information of graphs. Furthermore, we propose an iterative algorithm, which can be computed on GPUs, to solve non-convex quadratic programming problems involved in MFGW.  Experimentally, we demonstrate that MFGW outperforms the conventional optimal transport-based dissimilarity in several machine learning applications including supervised classification, subgraph matching, and graph barycenter calculation.