activity
20072024
most citedEvaluating stationarity via change-point alternatives with applications to fMRI data

104 citations · 247 across the 19 of their papers we have counts for

collaborators

20 papers

math.ST2024

Asymptotic considerations in a Bayesian linear model with nonparametrically modelled time series innovations

Claudia Kirch, Alexander Meier, Renate Meyer +1

This paper considers a semiparametric approach within the general Bayesian linear model where the innovations consist of a stationary, mean zero Gaussian time series. While a param…

math.ST2023★ 1 cited

Symmetrisation of a class of two-sample tests by mutually considering depth ranks including functional spaces

Felix Gnettner, Claudia Kirch, Alicia Nieto-Reyes

Statistical depth functions provide measures of the outlyingness, or centrality, of the elements of a space with respect to a distribution. It is a nonparametric concept applicable…

stat.ME2023★ 1 cited

A nonparametrically corrected likelihood for Bayesian spectral analysis of multivariate time series

Yixuan Liu, Claudia Kirch, Jeong Eun Lee +1

This paper presents a novel approach to Bayesian nonparametric spectral analysis of stationary multivariate time series. Starting with a parametric vector-autoregressive model, the…

stat.ME2023

Bayesian nonparametric spectral analysis of locally stationary processes

Yifu Tang, Claudia Kirch, Jeong Eun Lee +1

Based on a novel dynamic Whittle likelihood approximation for locally stationary processes, a Bayesian nonparametric approach to estimating the time-varying spectral density is pro…

stat.ME2022★ 4 cited

Data Segmentation for Time Series Based on a General Moving Sum Approach

Claudia Kirch, Kerstin Reckruehm

In this paper we propose new methodology for the data segmentation, also known as multiple change point problem, in a general framework including classic mean change scenarios, cha…

stat.ME2021★ 2 cited

Bootstrap confidence intervals for multiple change points based on moving sum procedures

Haeran Cho, Claudia Kirch

The problem of quantifying uncertainty about the locations of multiple change points by means of confidence intervals is addressed. The asymptotic distribution of the change point…