比较重尾分布拟合加拿大股市收益

delete Pub Date : 2017-07-01 DOI:10.2139/ssrn.3013860
D. Eden, Paul Huffman, John Holman
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引用次数: 0

摘要

许多金融工程是建立在所谓的“完全市场”和布莱克-斯科尔斯公式的基础上的。该公式依赖于资产价格遵循对数正态分布的假设,或者换句话说,将价格的每日波动视为百分比变化遵循高斯分布。相反,对实际资产价格的研究表明,它们并不遵循对数正态分布。本文研究了几种广泛使用的重尾分布。我们的研究结果表明,偏态t分布在拟合加拿大股市收益方面具有最好的经验表现。我们声称这些结果对市场参与者和金融业都是有价值的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Comparing Heavy-Tailed Distributions in Fitting the Canadian Stock Market Returns
Much of financial engineering is based on so-called “complete markets” and on the use of the Black-Scholes formula. The formula relies on the assumption that asset prices follow a log-normal distribution, or in other words, the daily fluctuations in prices viewed as percentage changes follow a Gaussian distribution. On the contrary, studies of actual asset prices show that they do not follow a log-normal distribution. In this paper, we investigate several widely-used heavy-tailed distributions. Our results indicate that the Skewed t distribution has the best empirical performance in fitting the Canadian stock market returns. We claim the results are valuable for market participants and the financial industry.
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