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20022007
most citedOn gradient bounds for the heat kernel on the Heisenberg group

108 citations · 109 across the 2 of their papers we have counts for

collaborators

6 papers

math.PR2007108 cited

On gradient bounds for the heat kernel on the Heisenberg group

Dominique Bakry, Fabrice Baudoin, Michel Bonnefont +1

It is known that the couple formed by the two dimensional Brownian motion and its Lévy area leads to the heat kernel on the Heisenberg group, which is one of the simplest sub-Riema…

stat.ME20071 cited

A new method for the estimation of variance matrix with prescribed zeros in nonlinear mixed effects models

Djalil Chafai, Didier Concordet

We propose a new method for the Maximum Likelihood Estimator (MLE) of nonlinear mixed effects models when the variance matrix of Gaussian random effects has a prescribed pattern of…

math.ST2005

On the strong consistency of asymptotic M-estimators

Djalil Chafai, Didier Concordet

The aim of this article is to simplify Pfanzagl's proof of consistency for asymptotic maximum likelihood estimators, and to extend it to more general asymptotic M-estimators. The m…

math.PR2004

Explicit formulas for a continuous stochastic maturation model. Application to anticancer drug pharmacokinetics/pharmacodynamics

Djalil Chafai, Didier Concordet

We present a continuous time model of maturation and survival, obtained as the limit of a compartmental evolution model when the number of compartments tends to infinity. We establ…

math.ST2004

On nonparametric maximum likelihood for a class of stochastic inverse problems

Djalil Chafai, Jean-Michel Loubes

We establish the consistency of a nonparametric maximum likelihood estimator for a class of stochastic inverse problems. We proceed by embedding the framework into the general sett…

math.PR2002

Glauber versus Kawasaki for spectral gap and logarithmic Sobolev inequalities of some unbounded conservative spin systems

Djalil Chafai

Inspired by the recent results of C. Landim, G. Panizo and H.-T. Yau [LPY] on spectral gap and logarithmic Sobolev inequalities for unbounded conservative spin systems, we study un…