activity
20072019
most citedAn M-estimator for tail dependence in arbitrary dimensions

68 citations · 69 across the 3 of their papers we have counts for

collaborators

5 papers

stat.ME2019

Threshold Selection in Univariate Extreme Value Analysis

Laura Fee Schneider, Andrea Krajina, Tatyana Krivobokova

Threshold selection plays a key role for various aspects of statistical inference of rare events. Most classical approaches tackling this problem for heavy-tailed distributions cru…

math.ST2018

Posterior analysis of in the binomial problem with both parameters unknown -- with applications to quantitative nanoscopy

Johannes Schmidt-Hieber, Laura Fee Schneider, Thomas Staudt +3

Estimation of the population size from i.i.d.\ binomial observations with unknown success probability is relevant to a multitude of applications and has a long history.…

stat.ME2014

An M-estimator of spatial tail dependence

John Einmahl, Anna Kiriliouk, Andrea Krajina +1

Tail dependence models for distributions attracted to a max-stable law are fitted using observations above a high threshold. To cope with spatial, high-dimensional data, a rank-bas…

math.ST2011★ 68 cited

An M-estimator for tail dependence in arbitrary dimensions

John H. J. Einmahl, Andrea Krajina, Johan Segers

Consider a random sample in the max-domain of attraction of a multivariate extreme value distribution such that the dependence structure of the attractor belongs to a parametric mo…

math.ST2007★ 1 cited

A method of moments estimator of tail dependence

John H. J. Einmahl, Andrea Krajina, Johan Segers

In the world of multivariate extremes, estimation of the dependence structure still presents a challenge and an interesting problem. A procedure for the bivariate case is presented…