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Other positions of parameters in the asymptotic expansions of Knock-in barrier option prices

机译:敲入壁垒期权价格的渐近展开中参数的其他位置

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Joshi's general method for computing the asymptotic expansions of european options was conceived by placing the strike price at the center of the binomial tree [6]. This set-up showed that the errors in approximating the continuous pricing models bydiscrete ones through asymptotic expansion is of order 1. In this paper, we find other positions, aside from the center, for the parameters K (strike price) and B (barrier level) in the asymptotic expansions of Knock-in barrier option prices under Joshi's general method. This has been shown to be possible for the case of an Up-and-In Put(UIP) barrier option in the paper done by Llemit and Escaner [1].
机译:Joshi计算欧式期权渐近展开的一般方法是通过将执行价格置于二项式树的中心来构想的[6]。该设置表明,通过渐近展开将离散定价模型近似为连续定价模型的误差约为1 / n。在本文中,我们找到了除中心以外的其他位置,在乔希(Joshi)的一般方法下,敲入壁垒期权价格的渐近展开中的参数K(行使价)和B(壁垒水平)。在Llemit和Escaner [1]所做的论文中,对于上入式(UIP)障碍期权的情况已被证明是可能的。

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