activity
20042022
most citedOn maximum likelihood estimation of the extreme value index

101 citations · 226 across the 14 of their papers we have counts for

collaborators

20 papers

math.ST2022

Statistical Inference on a Changing Extremal Dependence Structure

Holger Drees

We analyze the extreme value dependence of independent, not necessarily identically distributed multivariate regularly varying random vectors. More specifically, we propose estimat…

math.ST2021

Cluster based inference for extremes of time series

Holger Drees, Anja Janßen, Sebastian Neblung

We introduce a new type of estimator for the spectral tail process of a regularly varying time series. The approach is based on a characterizing invariance property of the spectral…

math.ST2020

Asymptotics for sliding blocks estimators of rare events

Holger Drees, Sebastian Neblung

Drees and Rootzén (2010) have established limit theorems for a general class of empirical processes of statistics that are useful for the extreme value analysis of time series, but…

math.ST2019

Principal Component Analysis for Multivariate Extremes

Holger Drees, Anne Sabourin

The first order behavior of multivariate heavy-tailed random vectors above large radial thresholds is ruled by a limit measure in a regular variation framework. For a high dimensio…

math.ST2019

Peak-over-Threshold Estimators for Spectral Tail Processes: Random vs Deterministic Thresholds

Holger Drees, Miran Knezevic

The extreme value dependence of regularly varying stationary time series can be described by the spectral tail process. Drees, Segers and Warchol [Extremes 18(3): 369--402, 2015] p…

math.ST2018★ 23 cited

On a minimum distance procedure for threshold selection in tail analysis

Holger Drees, Anja Janßen, Sidney I. Resnick +1

Power-law distributions have been widely observed in different areas of scientific research. Practical estimation issues include how to select a threshold above which observations…