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有限状态Q过程波动率与跳组合情形的期权定价
引用本文:苏军,杨秀妮,乔宝明.有限状态Q过程波动率与跳组合情形的期权定价[J].数学的实践与认识,2010,40(3).
作者姓名:苏军  杨秀妮  乔宝明
作者单位:西安科技大学理学院,陕西,西安,710054
基金项目:陕西省科技计划项目(2009KRM99); 陕西省教育厅专项科研计划项目(09JK716)
摘    要:引入了有限状态Q过程随机波动率与复合Poisson过程组合的资产价格动态模型,得到了该组合模型下欧式看涨期权定价的一般公式,推广了Hull和White的结论.最后通过数值模拟,充分体现了期权价格对初始时刻波动率大小的依赖.

关 键 词:欧式期权  跳-扩散模型  复合Poisson过程  有限状态Q过程

Option Pricing under the Combination of a Finite State Q Volatility Process and a Jump Process
SU Jun,YANG Xiu-ni,QIAO Bao-ming.Option Pricing under the Combination of a Finite State Q Volatility Process and a Jump Process[J].Mathematics in Practice and Theory,2010,40(3).
Authors:SU Jun  YANG Xiu-ni  QIAO Bao-ming
Institution:SU Jun,YANG Xiu-ni,QIAO Bao-ming (School of Science,Xi\'an University of Science , Technology,Xi\'an 710054,China)
Abstract:A new price model is proposed in this paper,where asset price is given by the combination of a finite state Q volatility process and a compound Poisson process.The general formula of European call option pricing under this model has been derived,and the results of Hull and White are generalized.Furthermore,by numerical simulations for jumpdiffusion model with Q process volatility,we show that option price depends on the volatility of initial time.
Keywords:European option  jump-diffusion model  compound poisson process  finite state Q process  
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