数学
三项式
布莱克-斯科尔斯模型
应用数学
数理经济学
收敛速度
牙石(牙科)
计量经济学
组合数学
钥匙(锁)
波动性(金融)
医学
生态学
牙科
生物
作者
Yuttana Ratibenyakool,Kritsana Neammanee
标识
DOI:10.1016/j.spl.2024.110167
摘要
The Black–Scholes formula which was introduced by three economists, Black et al. (1973) has been widely used to calculate the theoretical price of the European call option. In 1979, Cox, Ross and Rubinstein gave the binomial formula which is a tool to find the price of European option and showed that this formula converges to the Black–Scholes formula as the number of periods (n) converges to infinity. In 1988, Boyle investigated another formula that is used to find the price of European option, that is the trinomial formula. In 2013, Puspita et al. gave examples to show that the trinomial formula is closed to the Black–Scholes formula. After that, Ratibenyakool and Neammanee (2020) gave the rigorous proof of this convergence. In this paper, we show that the rate of convergence is of order 1n.
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