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Diversification limit of quantiles under dependence uncertainty

机译:相依不确定性下分位数的多样性极限

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In this paper, we investigate the asymptotic behavior of the portfolio diversification ratio based on Value-at-Risk (quantile) under dependence uncertainty, which we refer to as "worst-case diversification limit". We show that the worst-case diversification limit is equal to the upper limit of the worst-case diversification ratio under mild conditions on the portfolio marginal distributions. In the case of regularly varying margins, we provide explicit values for the worst-case diversification limit. Under the framework of dependence uncertainty the worst-case diversification limit is significantly higher compared to classic results obtained in the literature of multivariate regularly varying distributions. The results carried out in this paper bring together extreme value theory and dependence uncertainty, two popular topics in the recent study of risk aggregation.
机译:在本文中,我们研究了依赖不确定性下基于风险价值(分位数)的投资组合多样化比率的渐近行为,我们将其称为“最坏情况下的多样化极限”。我们表明,在投资组合边际分布温和的条件下,最坏情况下的多元化极限等于最坏情况下的多元化比率上限。在保证金定期变化的情况下,我们为最坏情况下的多元化极限提供了明确的价值。在依赖不确定性的框架下,最差情况下的多元化极限明显高于文献中多元正态分布分布的经典结果。本文进行的研究结果将极值理论和依赖不确定性结合在一起,这是近期风险聚集研究中的两个热门话题。

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