Choice of Risk Measure in Evaluating UCITS Funds of Hedge Funds

Author(s):  
Alessandro Carretta ◽  
Gianluca Mattarocci
CFA Digest ◽  
2006 ◽  
Vol 36 (2) ◽  
pp. 13-15
Author(s):  
Keith H. Black

2011 ◽  
Author(s):  
Benoit Dewaele ◽  
Hugues Pirotte ◽  
Nils Tuchschmid ◽  
Erik Wallerstein

2018 ◽  
Vol 54 (6) ◽  
pp. 2355-2381 ◽  
Author(s):  
Vikas Agarwal ◽  
George O. Aragon ◽  
Zhen Shi

We examine liquidity transformation by funds of hedge funds (FoFs) by developing a new measure, illiquidity gap, that captures the mismatch between the liquidity of their portfolios and the liquidity available to their investors. We find that higher liquidity transformation is driven by FoFs’ incentives to attract more capital and earn higher compensation. Greater liquidity transformation is associated with higher exposure to investor runs and worse performance during crisis periods. Finally, FoFs mitigate the risks associated with liquidity transformation by maintaining higher cash buffers.


2021 ◽  
Vol 14 (11) ◽  
pp. 540
Author(s):  
Eyden Samunderu ◽  
Yvonne T. Murahwa

Developments in the world of finance have led the authors to assess the adequacy of using the normal distribution assumptions alone in measuring risk. Cushioning against risk has always created a plethora of complexities and challenges; hence, this paper attempts to analyse statistical properties of various risk measures in a not normal distribution and provide a financial blueprint on how to manage risk. It is assumed that using old assumptions of normality alone in a distribution is not as accurate, which has led to the use of models that do not give accurate risk measures. Our empirical design of study firstly examined an overview of the use of returns in measuring risk and an assessment of the current financial environment. As an alternative to conventional measures, our paper employs a mosaic of risk techniques in order to ascertain the fact that there is no one universal risk measure. The next step involved looking at the current risk proxy measures adopted, such as the Gaussian-based, value at risk (VaR) measure. Furthermore, the authors analysed multiple alternative approaches that do not take into account the normality assumption, such as other variations of VaR, as well as econometric models that can be used in risk measurement and forecasting. Value at risk (VaR) is a widely used measure of financial risk, which provides a way of quantifying and managing the risk of a portfolio. Arguably, VaR represents the most important tool for evaluating market risk as one of the several threats to the global financial system. Upon carrying out an extensive literature review, a data set was applied which was composed of three main asset classes: bonds, equities and hedge funds. The first part was to determine to what extent returns are not normally distributed. After testing the hypothesis, it was found that the majority of returns are not normally distributed but instead exhibit skewness and kurtosis greater or less than three. The study then applied various VaR methods to measure risk in order to determine the most efficient ones. Different timelines were used to carry out stressed value at risks, and it was seen that during periods of crisis, the volatility of asset returns was higher. The other steps that followed examined the relationship of the variables, correlation tests and time series analysis conducted and led to the forecasting of the returns. It was noted that these methods could not be used in isolation. We adopted the use of a mosaic of all the methods from the VaR measures, which included studying the behaviour and relation of assets with each other. Furthermore, we also examined the environment as a whole, then applied forecasting models to accurately value returns; this gave a much more accurate and relevant risk measure as compared to the initial assumption of normality.


Author(s):  
David Edmund Allen ◽  
Akhmad Kramadibrata ◽  
Robert John Powell ◽  
Abhay Kumar Singh

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