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Risk And Performance Evaluation With Skewness And Kurtosis For Conventional And Alternative Investments Europäische Hochschulschriften / European University Studies / Publications Universitaires Européennes Series, Vol. 2984

Langue : Anglais

Auteur :

The evaluation of investments offering non-normal return profiles like option portfolios or alternative investments is a challenging task since traditional measures like the mean-variance ones often produce inconsistent results or can be subject to manipulation. This thesis investigates the role of skewness and kurtosis in evaluating conventional and alternative investments. From the background that investors trade not only mean and variance but also higher moments, the author proposes a higher moment-based distributional risk measure, termed as the variance-equivalent risk measure, and develops a series of moment-based performance measures. Comparing these measures with conventional measures like the Sharpe Ratio, empirical testing shows that for investments with high non-normality of returns, the higher moment-based performance measures offer a significant enhancement in the performance evaluation.
Alternative investments – Skewness – Kurtosis – Higher moments – Distributional performance evaluation – Multi-moment risk measures – Replicating performance measurement.
The author received a Bachelor’s Degree in Economics in 1995 as well as a Master’s Degree in Economics in 1997, both from the University of Economic Sciences in Budapest, Hungary. He was a visiting scholar in Kassel, Germany, in 1997. He completed his Ph.D. in Finance at the Ludwig-Maximilians-University, Munich, Germany, in 2002. Beyond his studies, Zsolt spent 3 years with a German bank within a traineeship, intership as well as an associate. Since 2001 he is working in the asset management advisory.

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