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A fast numerical method for the Black-Scholes equation of American options

机译:美式期权布莱克-舒尔斯方程的快速数值方法

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This paper introduces a fast numerical method for computing American option pricing problems governed by the Black-Scholes equation. The treatment of the free boundary is based on some properties of the solution of the Black-Scholes equation. An artificial boundary condition is also used at the other end of the domain. The finite difference method is used to solve the resulting problem. Computational results are given for some American call option problems. The results show that the new treatment is very efficient and gives better accuracy than the normal finite difference method. [References: 20]
机译:本文介绍了一种由Black-Scholes方程控制的快速数值方法,用于计算美国期权定价问题。自由边界的处理基于Black-Scholes方程解的某些性质。域的另一端也使用了人工边界条件。有限差分法用于解决所产生的问题。给出了一些美国看涨期权问题的计算结果。结果表明,与常规有限差分法相比,该新方法处理效率高,准确性更高。 [参考:20]

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