activity
20142026
most citedQuantile Spectral Analysis for Locally Stationary Time Series

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

collaborators

6 papers

cs.LG2026

High-Frequency Pricing at Scale for E-Commerce

Stefan Birr, Tobias Huelden, Mones Raslan +7

This paper presents the design, development, and implementation of a specialized forecast-then-optimize algorithmic pricing tool for sales campaigns in fashion e-commerce. Sales ev…

cs.LG2025

Hierarchical Time Series Forecasting Via Latent Mean Encoding

Alessandro Salatiello, Stefan Birr, Manuel Kunz

Coherently forecasting the behaviour of a target variable across both coarse and fine temporal scales is crucial for profit-optimized decision-making in several business applicatio…

cs.LG2023★ 1 cited

Deep Learning based Forecasting: a case study from the online fashion industry

Manuel Kunz, Stefan Birr, Mones Raslan +13

Demand forecasting in the online fashion industry is particularly amendable to global, data-driven forecasting models because of the industry's set of particular challenges. These…

stat.ME2018

Model assessment for time series dynamics using copula spectral densities: a graphical tool

Stefan Birr, Tobias Kley, Stanislav Volgushev

Finding parametric models that accurately describe the dependence structure of observed data is a central task in the analysis of time series. Classical frequency domain methods pr…

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.ST2014★ 4 cited

Quantile Spectral Analysis for Locally Stationary Time Series

Stefan Birr, Stanislav Volgushev, Tobias Kley +2

Classical spectral methods are subject to two fundamental limitations: they only can account for covariance-related serial dependencies, and they require second-order stationarity.…