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Estimations of the Hierarchical Archimedean Copula

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Estimations of the Hierarchical Archimedean Copula

Ostap Okhrin1

Dresden University of Technology, Germany ostap.okhrin@tu-dresden.de,

WWW home page:https://tu-dresden.de/bu/verkehr/ivw/osv/die-professur/inhaber-in Abstract: We discuss several estimators, of the hierarchi-

cal Archimedean copulas. In one, we propose the estima- tion of parametric hierarchical Archimedean copula while imposing an implicit penalty on its structure. Asymptotic properties of this sparse estimator are derived and issues relevant for the implementation of the estimation proce- dure are discussed. In the other method we propose the estimator, that uses cluster algorithm in order to obtain the structure and the parameters. Third method is based on the maximum likelihood technique. This talk is based on the several papers together with Y. Okhrin, W. Schmid, A. Ristig, A. Tetereva.

Ostap Okhrin (born 1984) studied mathematics (B.Sc.

in 2004) and statistics (M.Sc. in 2005) at the Ivan Franko National University in Lviv, Ukraine. In 2008 he defended his PhD thesis at the Europa Universität Viadrina in Frank- furt (Oder) and was appointed as the Assistant Professor at the Humboldt-Universität zu Berlin. Prior his appointment at the TU Dresden he was an Associate Professor at the Humboldt-Universität zu Berlin (2014-2015). Since 2011

he made research stays at different international univer- sities, f.e. SWUFE (Chengdu, China), Vienna Univer- sity (Austria), Princeton University (USA), University of Chicago (USA), Michigan University (USA). Ostap Okhrin is in the editorial boards of four international Jour- nals as well as author of articles in journals as Journal of the American Statistical Association, Journal of Econo- metrics, Econometric Theory, etc. He specialized in the multivariate distributions esp. copulas, their properties and applications in various fields from weather, over insurance to high-frequency data.

J. Hlaváˇcová (Ed.): ITAT 2017 Proceedings, p. 3

CEUR Workshop Proceedings Vol. 1885, ISSN 1613-0073, c2017 O. Okhrin

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