activity
20192025
most citedCentre-free kurtosis orderings for asymmetric distributions

1 citations · 1 across the 5 of their papers we have counts for

collaborators

6 papers

stat.ME2025

Assessing Monotone Dependence: Area Under the Curve Meets Rank Correlation

Eva-Maria Walz, Andreas Eberl, Tilmann Gneiting

The assessment of monotone dependence between random variables is a classical problem in statistics and a gamut of application domains. Consequently, researchers have sought measur…

stat.ME2025

An easily verifiable dispersion order for discrete distributions

Andreas Eberl, Bernhard Klar, Alfonso Suárez-Llorens

Dispersion is a fundamental concept in statistics, yet standard approaches - especially via stochastic orders - face limitations in the discrete setting. In particular, the classic…

stat.ME2024

Defining Dispersion: A Fundamental Order for Univariate Discrete Distributions

Andreas Eberl, Bernhard Klar

The measurement of dispersion is one of the most fundamental and ubiquitous statistical concepts, in both applied and theoretical contexts. For dispersion measures, such as the sta…

stat.ME2022★ 1 cited

Centre-free kurtosis orderings for asymmetric distributions

Andreas Eberl, Bernhard Klar

The concept of kurtosis is used to describe and compare theoretical and empirical distributions in a multitude of applications. In this connection, it is commonly applied to asymme…

math.ST2021

Stochastic orders and measures of skewness and dispersion based on expectiles

Andreas Eberl, Bernhard Klar

Recently, expectile-based measures of skewness akin to well-known quantile-based skewness measures have been introduced, and it has been shown that these measures possess quite pro…

math.ST2019

Expectile based measures of skewness

Andreas Eberl, Bernhard Klar

In the literature, quite a few measures have been proposed for quantifying the deviation of a probability distribution from symmetry. The most popular of these skewness measures ar…