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Arnaud Guyader

Researcher at University of Paris

Publications -  53
Citations -  1924

Arnaud Guyader is an academic researcher from University of Paris. The author has contributed to research in topics: Monte Carlo method & Estimator. The author has an hindex of 19, co-authored 52 publications receiving 1746 citations. Previous affiliations of Arnaud Guyader include Pierre-and-Marie-Curie University & École des ponts ParisTech.

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Journal Article

On the length of one-dimensional reactive paths

TL;DR: In this paper, the authors analyze the distribution of the lengths of reactive paths in the limit of small temperature, and compare the theoretical results to numerical re-sults obtained by a Monte Carlo method, namely the multi-level splitting approach.
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On some recent advances on high dimensional bayesian statistics

TL;DR: The so-called SQMC particle method to compute posterior Bayesian law, and a nonparametric analysis of the widespread ABC method are described, from an applied and theoretical point of view.
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A geometrical approach to Iterative Isotone Regression

TL;DR: In this paper, an iterative method for estimating a univariate regression function of bounded variation is proposed and analyzed by combining two classical tools in nonparametric statistics, namely isotonic regression and the estimation of additive models.
Journal Article

On the mutual nearest neighbors estimate in regression

TL;DR: This paper investigates the theoretical properties of a recently proposed nonparametric estimator, called the Mutual Nearest Neighbors rule, which estimates the regression function m(x) = E[Y|X = x] as follows; it is proved that this estimator is consistent and that its rate of convergence is optimal.
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Efficient Large Deviation Estimation Based on Importance Sampling

TL;DR: In this article, a complete framework for determining the asymptotic efficiency of estimators of large deviation probabilities and rate functions based on importance sampling is presented, which relies on the idea that importance sampling in that context is fully characterized by the joint large deviations of two random variables: the observable defining the large deviation probability of interest and the likelihood factor connecting the original process and the modified process used in importance sampling.