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Beyond the Pearson Correlation: Heavy-Tailed Risks, Weighted Gini Correlations, and a Gini-Type Weighted Insurance Pricing Model

机译:超出Pearson相关性:重尾风险,加权GINI相关性,以及GINI型加权保险定价模型

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摘要

Gini-type correlation coefficients have become increasingly important in avariety of research areas, including economics, insurance and finance, wheremodelling with heavy-tailed distributions is of pivotal importance. In suchsituations, naturally, the classical Pearson correlation coefficient is oflittle use. On the other hand, it has been observed that when light-tailedsituations are of interest, and hence when both the Gini-type and Pearsoncorrelation coefficients are well-defined and finite, then these coefficientsare related and sometimes even coincide. In general, understanding how thecorrelation coefficients above are related has been an illusive task. In thispaper we put forward arguments that establish such a connection via certainregression-type equations. This, in turn, allows us to introduce a Gini-typeWeighted Insurance Pricing Model that works in heavy-tailed situation and thusprovides a natural alternative to the classical Capital Asset Pricing Model. Weillustrate our theoretical considerations using several bivariatedistributions, such as elliptical and those with heavy-tailed Pareto margins.
机译:基尼型相关系数已成为研究领域,包括经济,保险和金融avariety日益重要,重尾分布wheremodelling是至关重要的意义。在suchsituations,自然,古典Pearson相关系数是oflittle使用。在另一方面,已经观察到,当光tailedsituations是感兴趣的,并因此当基尼型和Pearsoncorrelation系数都是明确定义和有限的,则这些coefficientsare相关,有时甚至重合。在一般情况下,如何理解上述thecorrelation系数相关一直是一个虚幻的任务。在thispaper我们把该建立通过certainregression型方程这种连接着争论。这反过来,使我们能够引进一个基尼typeWeighted保险定价模型,在重尾情况和thusprovides作品经典的资本资产的天然替代定价模式。使用几个bivariatedistributions,如椭圆形和有重尾帕累托边际Weillustrate我们的理论思考。

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