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20122022
most citedSkew-symmetric distributions and Fisher information -- a tale of two densities

51 citations · 65 across the 12 of their papers we have counts for

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6 papers · 1 filter

math.ST2020

Gauss and the identity function -- a tale of characterizations of the normal distribution

Christophe Ley

The normal distribution is well-known for several results that it is the only to fulfil. The aim of the present paper is to show that many of these characterizations actually follo…

math.ST2018

A general measure of the impact of priors in Bayesian statistics via Stein's Method

Fatemeh Ghaderinezhad, Christophe Ley

We propose a measure of the impact of any two choices of prior distributions by quantifying the Wasserstein distance between the respective resulting posterior distributions at any…

math.ST20163 cited

An Interpolating Family of Size Distributions

Corinne Sinner, Yves Dominicy, Christophe Ley +2

We introduce a new five-parameter family of size distributions on the semi-finite interval , with two attractive features. First, it interpolates be…

math.ST2015

Asymptotic properties of QML estimators for VARMA models with time-dependent coefficients: Part I

Abdelkamel Alj, Christophe Ley, Guy Mélard

This paper is about vector autoregressive-moving average (VARMA) models with time-dependent coefficients to represent non-stationary time series. Contrarily to other papers in the…

math.ST2013

Local powers of optimal one- and multi-sample tests for the concentration of Fisher-von Mises-Langevin distributions

Christophe Ley, Thomas Verdebout

One-sample and multi-sample tests on the concentration parameter of Fisher-von Mises-Langevin (FvML) distributions have been well studied in the literature. However, only very litt…

math.ST201251 cited

Skew-symmetric distributions and Fisher information -- a tale of two densities

Marc Hallin, Christophe Ley

Skew-symmetric densities recently received much attention in the literature, giving rise to increasingly general families of univariate and multivariate skewed densities. Most of t…