Put-Call Parity for European Exotic Options

IF 0.4 4区 经济学 Q4 BUSINESS, FINANCE
G. Castellacci
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引用次数: 0

Abstract

I propose a simple generalization of put-call parity that holds for a large class of exotic European options. The result rests on a reasonable generalization of the concepts of put and call. The proof is based on the fundamental theorem of arbitrage pricing and elementary properties of real numbers. I also propose a generalization of the notion of intrinsic value and volatility smile. Here I leverage on the relationship between put-call parity and the smile/smirk in the vanilla case.
欧洲另类期权的看跌期权平价
我对看跌期权平价提出了一个简单的概括,适用于一大类奇特的欧洲期权。结果建立在对卖出和买入概念的合理概括之上。该证明基于套利定价的基本定理和实数的初等性质。我还建议对内在价值和波动率的概念进行概括。在这里,我利用了买卖权平价和微笑/假笑之间的关系。
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来源期刊
Journal of Derivatives
Journal of Derivatives Economics, Econometrics and Finance-Economics and Econometrics
CiteScore
1.30
自引率
14.30%
发文量
35
期刊介绍: The Journal of Derivatives (JOD) is the leading analytical journal on derivatives, providing detailed analyses of theoretical models and how they are used in practice. JOD gives you results-oriented analysis and provides full treatment of mathematical and statistical information on derivatives products and techniques. JOD includes articles about: •The latest valuation and hedging models for derivative instruments and securities •New tools and models for financial risk management •How to apply academic derivatives theory and research to real-world problems •Illustration and rigorous analysis of key innovations in derivative securities and derivative markets
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