activity
20122016
most citedWeak convergence of the empirical copula process with respect to weighted metrics

4 citations · 4 across the 4 of their papers we have counts for

collaborators

5 papers

stat.ME2023

Change-point Inference for High-dimensional Heteroscedastic Data

Teng Wu, Stanislav Volgushev, Xiaofeng Shao

We propose a bootstrap-based test to detect a mean shift in a sequence of high-dimensional observations with unknown time-varying heteroscedasticity. The proposed test builds on th…

math.ST2016

On Wigner-Ville Spectra and the Unicity of Time-Varying Quantile-Based Spectral Densities

Stefan Birr, Holger Dette, Marc Hallin +2

The unicity of the time-varying quantile-based spectrum proposed in Birr et al. (2016) is established via an asymptotic representation result involving Wigner-Ville spectra.

math.ST2016

The independence process in conditional quantile location-scale models and an application to testing for monotonicity

Melanie Birke, Natalie Neumeyer, Stanislav Volgushev

In this paper the nonparametric quantile regression model is considered in a location-scale context. The asymptotic properties of the empirical independence process based on covari…

math.ST20144 cited

Weak convergence of the empirical copula process with respect to weighted metrics

Axel Bücher, Betina Berghaus, Stanislav Volgushev

The empirical copula process plays a central role in the asymptotic analysis of many statistical procedures which are based on copulas or ranks. Among other applications, results r…

stat.ME2012

Significance testing in quantile regression

Stanislav Volgushev, Melanie Birke, Holger Dette +1

We consider the problem of testing significance of predictors in multivariate nonparametric quantile regression. A stochastic process is proposed, which is based on a comparison of…