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Hugo Penedones

Publications -  11
Citations -  2384

Hugo Penedones is an academic researcher. The author has contributed to research in topics: Temporal difference learning & Artificial neural network. The author has an hindex of 5, co-authored 9 publications receiving 1269 citations.

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Improved protein structure prediction using potentials from deep learning

TL;DR: It is shown that a neural network can be trained to make accurate predictions of the distances between pairs of residues, which convey more information about the structure than contact predictions, and the resulting potential can be optimized by a simple gradient descent algorithm to generate structures without complex sampling procedures.
Journal ArticleDOI

Protein structure prediction using multiple deep neural networks in the 13th Critical Assessment of Protein Structure Prediction (CASP13).

TL;DR: AlphaFold, the protein structure prediction system that was entered by the group A7D in CASP13, shows that simple gradient descent on a properly constructed potential is able to perform on par with more expensive traditional search techniques and without requiring domain segmentation.

Improving Object Classification using Pose Information

TL;DR: This work proposes a method that exploits pose information in order to improve object classification, and investigates both Multi-layer Perceptrons and Convolutional Neural Network architectures, and achieves state-of-the-art results in the challenging NORB dataset.
Posted Content

Adaptive Lambda Least-Squares Temporal Difference Learning

TL;DR: The $\lambda$ selection problem is formalized as a bias-variance trade-off where the solution is the value of $\ lambda$ that leads to the smallest Mean Squared Value Error (MSVE).
Posted Content

Temporal Difference Learning with Neural Networks - Study of the Leakage Propagation Problem

TL;DR: The issue of approximation errors in areas of sharp discontinuities of the value function being further propagated by bootstrap updates is investigated, and empirical evidence of leakage propagation is shown, and analytically it is shown that it must occur, in a simple Markov chain, when function approximation errors are present.