Publications
Journal Publications
- Coblenz, M., Grothe, O., Herrmann, K., Hofert, M. (2022). Smoothed bootstrapping of copula functionals. Electronic Journal of Statistics, 16(1), 2550–2606.
- Herrmann, K., Hofert, M., Mailhot, M. (2020). Multivariate geometric tail- and range-value-at-risk. ASTIN Bulletin: The Journal of the IAA, 50(1), 265–292.
- Gijbels, I., Herrmann, K. (2018). Optimal Expected-Shortfall Portfolio Selection With Copula-Induced Dependence. Applied Mathematical Finance, 25(1), 66–106.
- Herrmann, K., Hofert, M., Mailhot, M. (2018). Multivariate geometric expectiles. Scandinavian Actuarial Journal, 2018(7), 629–659.
- Gijbels, I., Herrmann, K. (2014). On the distribution of sums of random variables with copula-induced dependence. Insurance: Mathematics and Economics, 59, 27–44.
Book Chapters
- Beirlant, J., Schoutens, W., De Spiegeleer, J., Reynkens, T., Herrmann, K. (2016). Hunting for Black Swans in the European Banking Sector Using Extreme Value Analysis. In: Kallsen, J., Papapantoleon, A. (eds) Advanced Modelling in Mathematical Finance: In Honour of Ernst Eberlein. Springer Proceedings in Mathematics & Statistics, vol 189, Springer, 147–166.
- Beirlant, J., Herrmann, K., Teugels, J.L. (2016). Estimation of the Extreme Value Index. In: Longin, F. (ed) Extreme Events in Finance: A Handbook of Extreme Value Theory and its Applications. John Wiley & Sons, Inc. , 97–115.
- Gijbels, I., Herrmann, K., Sznajder, D. (2015). Flexible and Dynamic Modeling of Dependencies via Copulas. In: Antoniadis, A., Poggi, J.M., Brossat, X. (eds) Modeling and Stochastic Learning for Forecasting in High Dimensions. Lecture Notes in Statistics, vol 217, Springer, 117–146.
Other
- Herrmann, K. (2020). Conference report of the 2019 CRM-SSC address ‘Tales of tails, tiles and ties in dependence modeling’ by Johanna G. Nešlehová. Le Bulletin du CRM, vol 26(1). Centre de recherches mathématiques, 14–14.
- Gijbels, I., Herrmann, K., Verhasselt, A. (2013). Discussion on ‘Large covariance estimation by thresholding principal orthogonal components’. Journal of the Royal Statistical Society, Series B, vol 75. Wiley-Blackwell, 662–663.