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- Publications
- Influence
Kullback–Leibler upper confidence bounds for optimal sequential allocation
- O. Cappé, A. Garivier, O. Maillard, Rémi Munos, Gilles Stoltz
- Mathematics
- 3 October 2012
We consider optimal sequential allocation in the context of the so-called stochastic multi-armed bandit model. We describe a generic index policy, in the sense of Gittins (1979), based on upper… Expand
Improved second-order bounds for prediction with expert advice
- N. Cesa-Bianchi, Y. Mansour, Gilles Stoltz
- Mathematics, Computer Science
- Machine Learning
- 27 February 2006
TLDR
Mirror Descent Meets Fixed Share (and feels no regret)
- N. Cesa-Bianchi, P. Gaillard, Gábor Lugosi, Gilles Stoltz
- Computer Science, Mathematics
- NIPS
- 15 February 2012
TLDR
Minimizing regret with label efficient prediction
- N. Cesa-Bianchi, G. Lugosi, Gilles Stoltz
- Computer Science
- IEEE Transactions on Information Theory
- 1 June 2005
TLDR
Minimizing Regret with Label Efficient Prediction
- N. Cesa-Bianchi, G. Lugosi, Gilles Stoltz
- Computer Science
- COLT
- 1 July 2004
TLDR
Ozone ensemble forecast with machine learning algorithms
- V. Mallet, Gilles Stoltz, Boris Mauricette
- Computer Science
- 16 March 2009
TLDR
Forecasting electricity consumption by aggregating specialized experts A review of the sequential aggregation of specialized experts, with an application to Slovakian and French country-wide…
- Marie Devaine, P. Gaillard, Yannig, Goude, Gilles Stoltz
- 2012
We consider the setting of sequential prediction of arbitrary sequences based on specialized experts. We first provide a review of the relevant literature and present two theoretical contributions: a… Expand
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- PDF
Sequential model aggregation for production forecasting
- Raphaël Deswarte, V. Gervais, Gilles Stoltz, Sébastien Da Veiga
- Computer Science, Mathematics
- Computational Geosciences
- 30 November 2018
TLDR
Adaptation to the Range in $K$-Armed Bandits
- Hédi Hadiji, Gilles Stoltz
- Mathematics
- 5 June 2020
We consider stochastic bandit problems with $K$ arms, each associated with a bounded distribution supported on the range $[m,M]$. We do not assume that the range $[m,M]$ is known and show that there… Expand