A kernel density estimation-maximum likelihood approach to risk analysis of portfolio

J. Watada
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引用次数: 1

Abstract

Nowadays one of the most studied issues in economic or finance field is to get the best possible return with the minimum risk. Therefore, the objective of the paper is to select the optimal investment portfolio from SP500 stock market and CBOE Interest Rate 10-Year Bond to obtain the minimum risk in the financial market. For this purpose, the paper consists of: 1) the marginal density distribution of the two financial assets is described with kernel density estimation to get the "high-picky and fat-tail" shape; 2) the relation structure of assets is studied with copula function to describe the correlation of financial assets in a nonlinear condition; 3) value at risk (VaR) is computed through the combination of Copula method and Monte Carlo simulation to measure the possible maximum loss better. Therefore, through the above three steps methodology, the risk of the portifolio is described more accuratIy than the conventional method, which always underestimates the risk in the finicial market. So it is necessary to pay attention to the happening of extreme cases like "Black Friday 2008" and appropriate investment allocation is a wise strategy to make diversification and spread risks in financial market.
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投资组合风险分析的核密度估计-极大似然方法
如何以最小的风险获得最大的收益是当今经济金融领域研究的热点问题之一。因此,本文的目标是从标准普尔500股票市场和芝加哥期权交易所利率10年期债券中选择最优投资组合,以获得金融市场的最小风险。为此,本文主要包括:1)用核密度估计描述两种金融资产的边际密度分布,得到“高挑剔肥尾”形状;2)利用copula函数研究了资产的关系结构,描述了金融资产在非线性条件下的相关性;3)通过Copula法和蒙特卡罗模拟相结合的方法计算风险值(VaR),更好地度量可能的最大损失。因此,通过上述三步法,比传统的方法更准确地描述了投资组合的风险,而传统的方法往往低估了金融市场的风险。因此,有必要关注“黑色星期五2008”等极端案例的发生,适当的投资配置是金融市场多元化和分散风险的明智策略。
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