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Djalil CHAFAÏ

Université Paris-Dauphine / PSL

49 papers hereh-index 272.8k citations109 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author8
  • first author24
  • middle author8
  • last author8

Across the 48 of 49 papers where every author was matched, so the position is known.

fields
  • math.PR36
  • math.AP2
  • math-ph2
  • math.ST2
  • math.CA1
  • math.CO1
affiliations
  • Université Paris-Dauphine / PSL
Homepage
same name
  • Djalil Chafaï — 1 paper, h 1
  • Djalil Chafaï — 1 paper

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20012026
most citedAround the circular law

162 citations · 1.3k across the 49 of their papers we have counts for

collaborators
Showing 2007Show all

4 papers · 1 filter

math.PR2007★ 108 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…

math.PR2007★ 31 cited

The Dirichlet Markov Ensemble

Djalil Chafai

We equip the polytope of n×n Markov matrices with the normalized trace of the Lebesgue measure of Rn2. This probability space provides random Markov matrices…

stat.ME2007★ 1 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.PR2007★ 23 cited

Circular law for non-central random matrices

Djalil Chafai

Let (Xjk​)j,k≥1​ be an infinite array of i.i.d. complex random variables, with mean 0 and variance 1. Let $\la_{n,1},...,\la_{n,n}$ be the eigenvalues of $(\frac{1}{\sqrt…

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