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An accurate approximation formula for pricing European options with discrete dividend payments

机译:使用离散股息支付定价欧洲期权的精确近似公式

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摘要

In this article, two relevant problems related to pricing European options with discrete dividend under the classic Black-Scholes framework are considered. For the case when a discrete dividend payment is proportional to the underlying asset value, we discuss an interesting phenomenon observed; the option price is independent of the dividend payment date. This appears to be at odds with one\u27s intuition that dividend amount, as well as the dividend date, should both affect the price of a European call or put option. We reveal the fundamental reasons, from both mathematical and financial viewpoints, why this occurs. When the amount of the discrete dividend is fixed, we provide an approximation formula for European option prices, with only one-dimensional integrals involved. It should be noted that our formula is a general one since it can not only be applied when there is only a single dividend, but also be suitable for the case of multiple dividends.
机译:在本文中,考虑了两个与经典Black-Scholes框架下的具有离散股息的欧式期权定价有关的问题。对于离散股利支付与基础资产价值成正比的情况,我们讨论了一个有趣的现象。期权价格与股息支付日期无关。这似乎与人们的直觉相矛盾,即股息金额以及股息日期都应该影响欧洲看涨期权或看跌期权的价格。我们从数学和财务角度揭示了发生这种情况的根本原因。当离散股息的数量固定时,我们提供了欧洲期权价格的近似公式,只涉及一维积分。应当指出,我们的公式是一个通用公式,因为它不仅可以在只有一次股息的情况下应用,而且适用于多次股息的情况。

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