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Charlotte Laclau

Researcher at University of Grenoble

Publications -  29
Citations -  180

Charlotte Laclau is an academic researcher from University of Grenoble. The author has contributed to research in topics: Cluster analysis & Biclustering. The author has an hindex of 7, co-authored 23 publications receiving 121 citations. Previous affiliations of Charlotte Laclau include University of Lyon & University of Ottawa.

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Proceedings ArticleDOI

KASANDR: A Large-Scale Dataset with Implicit Feedback for Recommendation

TL;DR: A novel, publicly available collection for recommendation systems that records the behavior of customers of the European leader in eCommerce advertising, Kelkoo, during one month is described and the performance of six state-of-the-art recommender models are shown.
Posted Content

All of the Fairness for Edge Prediction with Optimal Transport.

TL;DR: This paper forms the problem of fair edge prediction, analyzes it theoretically, and proposes an embedding-agnostic repairing procedure for the adjacency matrix of an arbitrary graph with a trade-off between the group and individual fairness.
Journal ArticleDOI

Hard and fuzzy diagonal co-clustering for document-term partitioning

TL;DR: In addition to be easy-to-interpret and effective on sparse binary and continuous data, the proposed algorithms are also faster than other state-of-the-art clustering algorithms.
Proceedings ArticleDOI

Learning to recommend diverse items over implicit feedback on PANDOR

TL;DR: A novel and publicly available dataset for online recommendation provided by Purch1 is presented and the importance of introducing diversity based on an appropriate representation of items in Recommender Systems, when the available feedback is strongly biased is demonstrated.
Posted Content

Co-clustering through Optimal Transport

TL;DR: A novel method for co-clustering, an unsupervised learning approach that aims at discovering homogeneous groups of data instances and features by grouping them simultaneously, using the entropy regularized optimal transport to obtain an estimated joint probability density function represented by the optimal coupling matrix.