Numerical Solution of American Put Options Pricing with Transaction Cost in the CEV Model
In order to solve the American put options pricing and its numerical solution problems under the CEV model with transaction cost, by using the It(o) formula and the no-arbitrage principle, the American put options pricing model and linear complementarity partial differential equation of the model are derived in this paper.Then the semi-discretization difference scheme for the American put options pricing model is developed, based on using semi-discretization for the spatial variable.Lastly, numerical experiments show that the semi-discretization difference scheme is a stable and convergent algorithm.
Option Pricing American Options CEV Process Transaction Cost Semidiscretization
Guojun Yuan Qingxian Xiao
Business School,University of Shanghai for Science and Technology,Shanghai,200093,China ; College of Business School,University of Shanghai for Science and Technology,Shanghai,200093,China
国际会议
三亚
英文
517-520
2013-06-21(万方平台首次上网日期,不代表论文的发表时间)