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Analytical upper bounds for American exotic currency options with a stochastic skew model

机译:具有随机偏斜模型的美国外来货币期权的分析上限

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On the basis that most instruments traded on options markets are American-style ones, this paper develops the analytical upper and lower bounds of American cross-currency and quanto options under the stochastic skew model proposed by Carr and Wu (2007) when domestic risk free rates are higher or lower than the foreign risk free rates. The analytical bounds derived here are not only very tight and accurate for American option pricing, but also offer a quasi-closed form solution which is able to enhance evaluation and hedging efficiency in real world markets. We also acquire the analytical solutions for European cross-currency and quanto options given by applying two separate mean-reverting square-root processes to two separate time-changed Levy processes, consistent with the realistic phenomena of currency returns.
机译:在期权市场上交易的大多数工具都是美式工具的基础上,本文在Carr and Wu(2007)提出的无国内风险的随机偏斜模型下,开发了美国交叉货币和量子期权的分析上限和下限。利率高于或低于外国无风险利率。此处得出的分析界限不仅对于美国期权定价非常严格和准确,而且提供了一种准封闭式解决方案,能够提高现实世界市场中的评估和对冲效率。我们还获得了欧洲交叉货币和量化期权的分析解决方案,方法是将两个单独的均值回复平方根过程应用于两个单独的随时间变化的征费过程,这与货币回报的现实现象相符。

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