Modeling realized measures of volatility

  • Although volatility is essential for many applications in finance, it is generally an unobservable process with no universal definition. Through association with integrated variance, a multitude of non-parametric volatility estimators collectively referred to as realized measures was proposed. The topic of this cumulative dissertation is modeling time series of realized measures with a special focus on forecasting. Currently, most popular univariate models are basically restricted linear regressions with some economic argumentation, whereas multivariate methods usually face complex unresolved numerical and theoretical issues. Chapters 2 and 3 propose alternative approaches to modeling univariate realized measures from two different perspectives, distributional with copulas and non-parametric with B-splines, respectively. Chapter 4 introduces a novel factor-based approach to modeling multivariate realized measures. All proposed methods are discussed theoretically and compared toAlthough volatility is essential for many applications in finance, it is generally an unobservable process with no universal definition. Through association with integrated variance, a multitude of non-parametric volatility estimators collectively referred to as realized measures was proposed. The topic of this cumulative dissertation is modeling time series of realized measures with a special focus on forecasting. Currently, most popular univariate models are basically restricted linear regressions with some economic argumentation, whereas multivariate methods usually face complex unresolved numerical and theoretical issues. Chapters 2 and 3 propose alternative approaches to modeling univariate realized measures from two different perspectives, distributional with copulas and non-parametric with B-splines, respectively. Chapter 4 introduces a novel factor-based approach to modeling multivariate realized measures. All proposed methods are discussed theoretically and compared to respective benchmarks within corresponding extensive empirical studies.show moreshow less

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Metadaten
Author:Eugen Heine
URN:urn:nbn:de:bvb:384-opus4-786554
Frontdoor URLhttps://opus.bibliothek.uni-augsburg.de/opus4/78655
Advisor:Yarema Okhrin
Type:Doctoral Thesis
Language:English
Year of first Publication:2020
Publishing Institution:Universität Augsburg
Granting Institution:Universität Augsburg, Wirtschaftswissenschaftliche Fakultät
Date of final exam:2020/07/01
Release Date:2020/11/19
GND-Keyword:Volatilität; Prognose; Multivariate Analyse
Institutes:Wirtschaftswissenschaftliche Fakultät
Wirtschaftswissenschaftliche Fakultät / Institut für Statistik und mathematische Wirtschaftstheorie
Wirtschaftswissenschaftliche Fakultät / Institut für Statistik und mathematische Wirtschaftstheorie / Lehrstuhl für Statistik
Dewey Decimal Classification:3 Sozialwissenschaften / 33 Wirtschaft / 330 Wirtschaft
Licence (German):Deutsches Urheberrecht