activity
20142026
most citedNonparametric estimation of extremal dependence

5 citations · 6 across the 12 of their papers we have counts for

collaborators

15 papers

stat.ME2026

A sub-asymptotic model for bivariate threshold exceedances

Mirco Lescart, Anna Kiriliouk, Philippe Naveau

Extreme value theory offers a statistical framework for quantifying the risk of rare events, with the generalized Pareto (GP) distribution providing the canonical limit model for u…

stat.ME2025

A penalized least squares estimator for extreme-value mixture models

Anas Mourahib, Anna Kiriliouk, Johan Segers

Estimating the parameters of max-stable parametric models poses significant challenges, particularly when some parameters lie on the boundary of the parameter space. This situation…

q-fin.RM2024

Tail Risk Analysis for Financial Time Series

Anna Kiriliouk, Chen Zhou

This book chapter illustrates how to apply extreme value statistics to financial time series data. Such data often exhibits strong serial dependence, which complicates assessment o…

stat.ME2023

X-Vine Models for Multivariate Extremes

Anna Kiriliouk, Jeongjin Lee, Johan Segers

Regular vine sequences permit the organisation of variables in a random vector along a sequence of trees. Regular vine models have become greatly popular in dependence modelling as…

math.ST2023

Multivariate generalized Pareto distributions along extreme directions

Anas Mourahib, Anna Kiriliouk, Johan Segers

When modeling a vector of risk variables, extreme scenarios are often of special interest. The peaks-over-thresholds method hinges on the notion that, asymptotically, the excesses…

stat.ME2022★ 1 cited

Estimating probabilities of multivariate failure sets based on pairwise tail dependence coefficients

Anna Kiriliouk, Chen Zhou

Estimating probabilities of extreme events involving multiple risk factors is a critical challenge in fields such as finance and climate science. This paper proposes a parametric a…

stat.AP2019

Climate extreme event attribution using multivariate peaks-over-thresholds modeling and counterfactual theory

Anna Kiriliouk, Philippe Naveau

Numerical climate models are complex and combine a large number of physical processes. They are key tools in quantifying the relative contribution of potential anthropogenic causes…

math.ST2019

Resampling Procedures with Empirical Beta Copulas

Anna Kiriliouk, Johan Segers, Hideatsu Tsukahara

The empirical beta copula is a simple but effective smoother of the empirical copula. Because it is a genuine copula, from which, moreover, it is particularly easy to sample, it is…

stat.ME2017

An estimator of the stable tail dependence function based on the empirical beta copula

Anna Kiriliouk, Johan Segers, Laleh Tafakori

The replacement of indicator functions by integrated beta kernels in the definition of the empirical stable tail dependence function is shown to produce a smoothed version of the l…

stat.ME2017

Hypothesis testing for tail dependence parameters on the boundary of the parameter space

Anna Kiriliouk

Modelling multivariate tail dependence is one of the key challenges in extreme-value theory. Multivariate extremes are usually characterized using parametric models, some of which…

stat.ME2016

Peaks over thresholds modelling with multivariate generalized Pareto distributions

Anna Kiriliouk, Holger Rootzén, Johan Segers +1

When assessing the impact of extreme events, it is often not just a single component, but the combined behaviour of several components which is important. Statistical modelling usi…

stat.ME2016

A continuous updating weighted least squares estimator of tail dependence in high dimensions

John H. J. Einmahl, Anna Kiriliouk, Johan Segers

Likelihood-based procedures are a common way to estimate tail dependence parameters. They are not applicable, however, in non-differentiable models such as those arising from recen…

stat.ME2014

Max-factor individual risk models with application to credit portfolios

Michel Denuit, Anna Kiriliouk, Johan Segers

Individual risk models need to capture possible correlations as failing to do so typically results in an underestimation of extreme quantiles of the aggregate loss. Such dependence…

stat.ME2014★ 5 cited

Nonparametric estimation of extremal dependence

Anna Kiriliouk, Johan Segers, Michal Warchol

There is an increasing interest to understand the dependence structure of a random vector not only in the center of its distribution but also in the tails. Extreme-value theory tac…

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…