带有展期参数的定价和对冲期权

IF 0.3 4区 经济学 Q4 BUSINESS, FINANCE Journal of Risk Pub Date : 2017-05-18 DOI:10.21314/JOR.2017.352
Sol Kim
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引用次数: 3

摘要

我们在标准普尔500指数期权的几个期权定价模型之间进行“赛马”竞争。我们考虑交易者规则(所谓的特设Black-Scholes模型),通过将简单的特设规则以及数学上复杂的期权定价模型应用于观察到的当前隐含波动率模式,来预测未来的隐含波动率。对于每个期权定价模型的参数,还比较了传统的展期策略,即最接近下一个方法和新的展期策略。我们发现,简单的交易者规则在数学上更复杂的模型中占主导地位,与最接近下一个方法不同,下一个策略可以减少所有期权定价模型的定价和对冲误差。“绝对微笑”交易者规则假设隐含波动率遵循执行价格的固定函数,具有简单的优点,是定价和对冲期权的最佳模型。
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Pricing and hedging options with rollover parameters
We implement a “horse race” competition between several option-pricing models for Standard & Poor’s 500 options. We consider trader rules (the so-called ad hoc Black–Scholes model) to predict future implied volatilities by applying simple ad hoc rules, as well as mathematically complicated option-pricing models, to the observed current implied volatility patterns. The traditional rollover strategy, ie, the nearest-to-next approach, and a new rollover strategy, the next-to-next approach, are also compared for the parameters of each option-pricing model. We find that simple trader rules dominate mathematically more sophisticated models, and that the next-to-next strategy can decrease the pricing and hedging errors of all option-pricing models, unlike the nearest-to-next approach. The “absolute smile” trader rule, which assumes that the implied volatility follows a fixed function of the strike price, has the advantage of simplicity and is the best model for pricing and hedging options.
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来源期刊
Journal of Risk
Journal of Risk BUSINESS, FINANCE-
CiteScore
1.00
自引率
14.30%
发文量
10
期刊介绍: This international peer-reviewed journal publishes a broad range of original research papers which aim to further develop understanding of financial risk management. As the only publication devoted exclusively to theoretical and empirical studies in financial risk management, The Journal of Risk promotes far-reaching research on the latest innovations in this field, with particular focus on the measurement, management and analysis of financial risk. The Journal of Risk is particularly interested in papers on the following topics: Risk management regulations and their implications, Risk capital allocation and risk budgeting, Efficient evaluation of risk measures under increasingly complex and realistic model assumptions, Impact of risk measurement on portfolio allocation, Theoretical development of alternative risk measures, Hedging (linear and non-linear) under alternative risk measures, Financial market model risk, Estimation of volatility and unanticipated jumps, Capital allocation.
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