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Pricing options on scenario trees

机译:方案树的定价选项

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We examine valuation procedures that can be applied to incorporate options in scenario-based portfolio optimization models. Stochastic programming models use discrete scenarios to represent the stochastic evolution of asset prices. At issue is the adoption of suitable procedures to price options on the basis of the postulated discrete distributions of asset prices so as to ensure internally consistent portfolio optimization models. We adapt and implement two methods to price European options in accordance with discrete distributions represented by scenario trees and assess their performance with numerical tests. We consider features of option prices that are observed in practice. We find that asymmetries and/or leptokurtic features in the distribution of the underlying materially affect option prices; we quantify the impact of higher moments (skewness and excess kurtosis) on option prices. We demonstrate through empirical tests using market prices of the S&P500 stock index and options on the index that the proposed procedures consistently approximate the observed prices of options under different market regimes, especially for deep out-of-the-money options.
机译:我们研究了可用于将期权纳入基于场景的投资组合优化模型的评估程序。随机规划模型使用离散场景来表示资产价格的随机演变。有争议的是,在假定的资产价格离散分布的基础上,对价格期权采用适当的程序,以确保内部一致的投资组合优化模型。我们根据方案树所代表的离散分布,采用并实施了两种方法来对欧式期权定价,并通过数值测试评估了它们的性能。我们考虑实践中观察到的期权价格特征。我们发现底层证券分配中的不对称性和/或轻快特征会严重影响期权价格;我们量化了较高的矩(偏度和峰度)对期权价格的影响。通过使用S&P500股指的市场价格和指数期权的经验检验,我们证明了拟议的程序在不同的市场制度下始终一致地近似于观察到的期权价格,尤其是对于价外价高的期权。

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