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Yoshua Bengio

Researcher at Université de Montréal

Publications -  1146
Citations -  534376

Yoshua Bengio is an academic researcher from Université de Montréal. The author has contributed to research in topics: Artificial neural network & Deep learning. The author has an hindex of 202, co-authored 1033 publications receiving 420313 citations. Previous affiliations of Yoshua Bengio include McGill University & Centre de Recherches Mathématiques.

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FL Games: A federated learning framework for distribution shifts

TL;DR: This work proposes FL Games, a game-theoretic framework for federated learning for learning causal features that are invariant across clients, and demonstrates that FL Games achieves high out-of-distribution performance on various benchmarks.
Journal ArticleDOI

Generating Multiscale Amorphous Molecular Structures Using Deep Learning: A Study in 2D

TL;DR: This method bridges the gap between the nanoscale and mesoscale simulations of amorphous molecular systems and leverages the finite range of structural correlations for an autoregressive generation of disordered molecular aggregates up to arbitrary size from small-scale computational or experimental samples.
Journal ArticleDOI

RetroGNN: Fast Estimation of Synthesizability for Virtual Screening and De Novo Design by Learning from Slow Retrosynthesis Software

TL;DR: A novel approach, RetroGNN, to estimate synthesizability, which can successfully filter out hard to synthesize molecules while achieving a 105 times speedup over using retrosynthesis planning software.
Posted Content

Using a Financial Training Criterion Rather than a Prediction Criterion

TL;DR: In this article, the authors show that better results can be obtained when the model is directly trained in order to maximize the financial criterion of interest, here gains and losses (including those due to transactions) incurred during trading.
Posted Content

DEUP: Direct Epistemic Uncertainty Prediction

TL;DR: Direct Epistemic Uncertainty Prediction (DEUP) as discussed by the authors is a principled approach for directly estimating epistemic uncertainty by learning to predict generalization error and subtracting an estimate of aleatoric uncertainty, i.e., intrinsic unpredictability.