Hedging Downside Risk with Futures Contracts

This paper considers a futures hedge strategy that minimizes the lower partial moments; such a strategy minimizes the downside risk and is consistent with the expected utility hypothesis. Two statistical methods are adopted to estimate the optimal hedge ratios: the empirical distribution function me...

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Main Authors: TSE, Yiu Kuen, Lien, Donald
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語言:English
出版: Institutional Knowledge at Singapore Management University 2000
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spelling sg-smu-ink.soe_research-14112010-09-23T05:48:03Z Hedging Downside Risk with Futures Contracts TSE, Yiu Kuen Lien, Donald This paper considers a futures hedge strategy that minimizes the lower partial moments; such a strategy minimizes the downside risk and is consistent with the expected utility hypothesis. Two statistical methods are adopted to estimate the optimal hedge ratios: the empirical distribution function method and the kernel density estimation method. Both methods are applied to the Nikkei Stock Average (NSA) spot and futures markets. It is found that, for a hedger who is willing to absorb small losses but otherwise extremely cautious about large losses, the optimal hedge strategy that minimizes the lower partial moments may be sharply different from the minimum variance hedge strategy. If a hedger cares for downside-only risk, then the conventional minimum variance hedge strategy is inappropriate. The methods presented in this paper will be useful in these scenarios. [ABSTRACT FROM AUTHOR] 2000-01-01T08:00:00Z text https://ink.library.smu.edu.sg/soe_research/412 info:doi/10.1080/096031000331798 Research Collection School Of Economics eng Institutional Knowledge at Singapore Management University Econometrics Finance
institution Singapore Management University
building SMU Libraries
continent Asia
country Singapore
Singapore
content_provider SMU Libraries
collection InK@SMU
language English
topic Econometrics
Finance
spellingShingle Econometrics
Finance
TSE, Yiu Kuen
Lien, Donald
Hedging Downside Risk with Futures Contracts
description This paper considers a futures hedge strategy that minimizes the lower partial moments; such a strategy minimizes the downside risk and is consistent with the expected utility hypothesis. Two statistical methods are adopted to estimate the optimal hedge ratios: the empirical distribution function method and the kernel density estimation method. Both methods are applied to the Nikkei Stock Average (NSA) spot and futures markets. It is found that, for a hedger who is willing to absorb small losses but otherwise extremely cautious about large losses, the optimal hedge strategy that minimizes the lower partial moments may be sharply different from the minimum variance hedge strategy. If a hedger cares for downside-only risk, then the conventional minimum variance hedge strategy is inappropriate. The methods presented in this paper will be useful in these scenarios. [ABSTRACT FROM AUTHOR]
format text
author TSE, Yiu Kuen
Lien, Donald
author_facet TSE, Yiu Kuen
Lien, Donald
author_sort TSE, Yiu Kuen
title Hedging Downside Risk with Futures Contracts
title_short Hedging Downside Risk with Futures Contracts
title_full Hedging Downside Risk with Futures Contracts
title_fullStr Hedging Downside Risk with Futures Contracts
title_full_unstemmed Hedging Downside Risk with Futures Contracts
title_sort hedging downside risk with futures contracts
publisher Institutional Knowledge at Singapore Management University
publishDate 2000
url https://ink.library.smu.edu.sg/soe_research/412
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