most citedOn two ways to use determinantal point processes for Monte Carlo integration

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cs.LG2026

Data-Driven Fire-Zone Segmentation for Improved Short-Term Wildfire Prediction

Nicolas Caron, Christophe Guyeux, Hassan Noura +1

Wildfire prediction models typically discretize study areas into uniform grids, ignoring the heterogeneous spatial distribution of ignitions. We challenge this paradigm by showing…

cs.LG2026

Quenched large deviations for Monte Carlo integration with Coulomb gases

Martin Rouault, Rémi Bardenet, Mylène Maïda

Gibbs measures, such as Coulomb gases, are popular in modelling systems of interacting particles. Recently, we proposed to use Gibbs measures as randomized numerical integration al…

cs.LG2026

Monte Carlo with kernel-based Gibbs measures: Guarantees for probabilistic herding

Martin Rouault, Rémi Bardenet, Mylène Maïda

Kernel herding belongs to a family of deterministic quadratures that seek to minimize the maximum mean discrepancy (MMD), that is, the worst-case integration error over a reproduci…

cs.LG202613 cited

On two ways to use determinantal point processes for Monte Carlo integration

Guillaume Gautier, Rémi Bardenet, Michal Valko

The standard Monte Carlo estimator of relies on independent samples from and has variance of order . Replacing the samples with…

cs.LG2026

Learning to Explore with Lagrangians for Bandits under Unknown Linear Constraints

Udvas Das, Debabrota Basu

Pure exploration in bandits formalises multiple real-world problems, such as tuning hyper-parameters or conducting user studies to test a set of items, where different safety, reso…