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Estimating the basis risk of index-linked hedging strategies using multivariate extreme value theory

机译:使用多元极值理论估算指数挂钩对冲策略的基础风险

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This paper studies the empirical quantification of basis risk in the context of index-linked hedging strategies. Basis risk refers to the risk of non-payment of the index-linked instrument, given that the hedger's loss exceeds some critical level. The quantification of such risk measures from empirical data can be done in various ways and requires special consideration of the dependence structure between the index and the company's losses as well as the estimation of the tails of a distribution. In this context, previous literature shows that extreme value theory can be superior to traditional methods with respect to estimating quantile risk measures such as the value at risk. Thus, the aim of this paper is to conduct an empirical analysis of basis risk using multivariate extreme value theory and extreme value copulas to estimate the underlying risk processes and their dependence structure in order to obtain a more adequate picture of basis risk associated with index-linked hedging strategies. Our results emphasize that the application of extreme value theory leads to better fits of the tails of the marginal distributions in the considered stock price sample and that traditional methods in regard to estimating marginal distributions tend to overestimate basis risk, while basis risk can in contrast be higher when taking into account extreme value copulas.
机译:本文研究了与指数挂钩的对冲策略中基础风险的经验量化。假设套期保值者的损失超过某个临界水平,则基准风险是指不支付与指数挂钩的工具的风险。从经验数据中量化此类风险度量的方式有多种,需要特别考虑指数与公司亏损之间的依存关系以及对分布尾部的估计。在这种情况下,先前的文献表明,就估计分位数风险度量(如风险价值)而言,极值理论可以优于传统方法。因此,本文的目的是使用多元极值理论和极值copulas对基础风险进行实证分析,以估计潜在的风险过程及其依赖结构,以便获得与指数相关的基础风险的更充分的描述。链接对冲策略。我们的结果强调,极值理论的应用可以使考虑的股票价格样本中的边际分布的尾部更好地拟合,而传统的估计边际分布的方法往往会高估基础风险,而基础风险却可以相反。当考虑极值copulas时更高。

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