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Arpad Rimmel

Researcher at Université Paris-Saclay

Publications -  39
Citations -  805

Arpad Rimmel is an academic researcher from Université Paris-Saclay. The author has contributed to research in topics: Monte Carlo tree search & Computer Go. The author has an hindex of 13, co-authored 35 publications receiving 772 citations. Previous affiliations of Arpad Rimmel include CentraleSupélec & French Institute for Research in Computer Science and Automation.

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Journal ArticleDOI

The Computational Intelligence of MoGo Revealed in Taiwan's Computer Go Tournaments

TL;DR: The results reveal that MoGo can reach the level of 3 Dan (3D) with: (1) good skills for fights, (2) weaknesses in corners, in particular, for "semeai" situations, and (3) strengths in favorable situations such as handicap games.
Journal ArticleDOI

Current Frontiers in Computer Go

TL;DR: It is seen that in 9 × 9, computers are very close to the best human level, and can be improved easily for the opening book; whereas in 19 × 19, handicap 7 is not enough for the computers to win against top level professional players, due to some clearly understood weaknesses of the current algorithms.
Proceedings ArticleDOI

Bandit-based optimization on graphs with application to library performance tuning

TL;DR: A novel algorithm is proposed that solves the problem of choosing fast implementations for a class of recursive algorithms such as the fast Fourier transforms by reducing it to maximizing an objective function over the sinks of a directed acyclic graph.
Book ChapterDOI

Adding expert knowledge and exploration in monte-carlo tree search

TL;DR: A new exploration term, more efficient than classical UCT-like exploration terms, which combines efficiently expert rules, patterns extracted from datasets, All-Moves-As-First values, and classical online values is presented.
Book ChapterDOI

Optimization of the nested Monte-Carlo algorithm on the traveling salesman problem with time windows

TL;DR: This paper proposes to use the nested Monte-Carlo algorithm combined with a Self-Adaptation Evolution Strategy to solve the traveling salesman problem with time windows and shows that with this technique it can reach the state of the art solutions for a lot of problems in a short period of time.