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This thesis presents instruments and methodologies for fi nancial risk management applications: A method of estimating instantaneous volatility from transaction data is developed. It explicitly accounts for microstructure noise. Furthermore, an econometric method is introduced which copes easily with short-term patterns in time series such as the intraday volatility patterns. Regarding extreme events, important aspects of Lévy processes are discussed. A univariate approximation of Student Lévy processes is developed. In the context of multivariate Lévy processes, a modified, unbiased simulation algorithm is presented. The concept of jump tail dependence is discussed, which is a property of the Lévy copula. Especially on the short-term horizon, it is of special relevance for optimal asset allocation. Asymptotical results are derived, which allow for the estimation of jump tail dependence.
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Contributions to short-term financial risk management, Oliver Grothe
- Language
- Released
- 2008
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- (Paperback)
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- Title
- Contributions to short-term financial risk management
- Language
- English
- Authors
- Oliver Grothe
- Publisher
- Verl.-Haus Monsenstein und Vannerdat
- Released
- 2008
- Format
- Paperback
- ISBN10
- 3865827780
- ISBN13
- 9783865827784
- Series
- MV-Wissenschaft
- Category
- University and college textbooks
- Description
- This thesis presents instruments and methodologies for fi nancial risk management applications: A method of estimating instantaneous volatility from transaction data is developed. It explicitly accounts for microstructure noise. Furthermore, an econometric method is introduced which copes easily with short-term patterns in time series such as the intraday volatility patterns. Regarding extreme events, important aspects of Lévy processes are discussed. A univariate approximation of Student Lévy processes is developed. In the context of multivariate Lévy processes, a modified, unbiased simulation algorithm is presented. The concept of jump tail dependence is discussed, which is a property of the Lévy copula. Especially on the short-term horizon, it is of special relevance for optimal asset allocation. Asymptotical results are derived, which allow for the estimation of jump tail dependence.