期权理论的最新发展:从布莱克-斯科尔斯到市场模型

L. Kermiche
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引用次数: 0

摘要

自 20 世纪 70 年代推出开创性的布莱克-斯科尔斯模型以来,研究人员和从业人员一直在不断开发新的模型来完善原有模型。所有这些模型都旨在简化布莱克-斯科尔斯假设中的一个或多个假设,但这往往会导致一组方程难以在实践中使用,甚至无法使用。然而,在金融危机之后,了解各种定价模型对于安抚投资者的情绪至关重要。本文回顾了自布莱克-斯科尔斯(Black-Scholes)以来开发的各种模型,介绍了每种模型的优缺点。本文重点关注布莱克-斯科尔斯(Black-Scholes)得出的结果与市场数据大相径庭的两个主要变量:隐含波动率和风险中性密度。这些变量也是开发新型模型(称为 "市场模型")的基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Recent Developments in Options Theory: From Black-Scholes to Market Models
Since the seminal Black-Scholes model was introduced in the 1970s, researchers and practitioners have been continuously developing new models to enhance the original. All these models aim to ease one or more of the Black-Scholes assumptions, but this often results in a set of equations that is difficult if not impossible to use in practice. Nevertheless, in the wake of the financial crisis, an understanding of the various pricing models is essential to calm investors’ nerves. This paper reviews the models developed since Black-Scholes, giving the advantages and disadvantages of each type. It focuses on the two main variables for which Black-Scholes gives results that differ widely from market data: implied volatility and risk-neutral density. These variables also form the basis for the development of a new type of models, called “market models”.
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