activity
20232026
most citedDataset Dictionary Learning in a Wasserstein Space for Federated Domain Adaptation

1 citations · 1 across the 12 of their papers we have counts for

collaborators

12 papers

cs.LG2026

Multi-Domain Clustering via Measure Quantization

Rafael Pereira Eufrazio, Eduardo Fernandes Montesuma, Charles Casimiro Cavalcante

Clustering is a fundamental task in data analysis, typically addressed through centroid-based methods such as K-means. In this work, we present a general framework for multi-domain…

cs.LG2026

DeFed-GMM-DaDiL: A Decentralized Federated Framework for Domain Adaptation

Rebecca Clain, Eduardo Fernandes Montesuma, Fred Ngole Mboula

Decentralized multi-source domain adaptation seeks to transfer knowledge from multiple heterogeneous and related source domains to an unlabeled target domain in a decentralized set…

cs.LG2026

Gromov-Wasserstein Methods for Multi-View Relational Embedding and Clustering

Rafael Pereira Eufrazio, Eduardo Fernandes Montesuma, Charles Casimiro Cavalcante

Learning low-dimensional representations from multi-view relational data is challenging when underlying geometries differ across views. We propose Bary-GWMDS, a Gromov-Wasserstein-…

stat.ML2026

Structure-Preserving Multi-View Embedding Using Gromov-Wasserstein Optimal Transport

Rafael Pereira Eufrazio, Eduardo Fernandes Montesuma, Charles Casimiro Cavalcante

Multi-view data analysis seeks to integrate multiple representations of the same samples in order to recover a coherent low-dimensional structure. Classical approaches often rely o…

cs.LG2025

ReBaPL: Repulsive Bayesian Prompt Learning

Yassir Bendou, Omar Ezzahir, Eduardo Fernandes Montesuma +3

Prompt learning has emerged as an effective technique for fine-tuning large-scale foundation models for downstream tasks. However, conventional prompt learning methods are prone to…

stat.ML2025

Wasserstein Gradient Flows for Scalable and Regularized Barycenter Computation

Eduardo Fernandes Montesuma, Yassir Bendou, Mike Gartrell

Wasserstein barycenters provide a principled approach for aggregating probability measures, while preserving the geometry of their ambient space. Existing discrete methods are not…