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欧式股票期权的一种定价方法 被引量:4

A Pricing Method on European Option Underlying Stock
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摘要 期权及其定价理论是目前金融工程的前沿问题 .直接利用随机微分方程的Feynman_Kac定理推导出欧式股票权定价的Black_Scholes公式 ,这种方法还可推广用于其他期权的定价 . Options and the pricing theory of options are the frontier's fields in today's financial engineering research. By Feynman_Kac's theorem in stochastic differential engineering, we obtain the Black_Scholes'pricing formula of European option underlying stock. This pricing method can be used in other options pricing models as well.
作者 李存行
出处 《华南理工大学学报(自然科学版)》 EI CAS CSCD 北大核心 2000年第8期32-35,共4页 Journal of South China University of Technology(Natural Science Edition)
基金 广东省自然科学基金! (980 5 92 ) 华南理工大学人文社科基金资助! (A2 - 12 6 - 934)
关键词 欧式股票期权 定价模型 金融工程 European option underlying stock option pricing model
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参考文献3

  • 1[1] BLACK F, SCHOLES M. The pricing of options and corporate liabilities [J]. Journal of Political Economy, 1993.637-654.
  • 2[2] HULL J C. Options, futures and other derivatives [M]. Prentice-Hall Inc, 1993.
  • 3[3] KARATZAS I, SHREVE S E. Brownian motion and stochastic calculus [M]. New York: Springer-Verlag, 1990.

同被引文献13

  • 1晁坤.对期权评估法的改进[J].中国矿业,2004,13(9):16-17. 被引量:2
  • 2扈文秀,韩仁德,卢妮.中国金融资产定价中无风险利率的选择研究[J].经济问题探索,2005(6):108-112. 被引量:12
  • 3孙浩中.认股权证投资风险分析:以宝钢权证为例[J].南方金融,2006(1):55-57. 被引量:13
  • 4(美)约翰.赫尔.期权、期货和衍生证券[M].张陶伟译.北京:华夏出版社,1997.
  • 5Jo-Ann Suchard.The use of stand alone warrants as unique capital raising instruments [J].Journal of Banking & Finance,2005,25:1095-1112.
  • 6Yu Chuan Huang,Shing Chun Chen.Warrants pricing:Stochastic Volatility vs.Black-Scholes [J].Pacific-Basin Finance Journal,2002,(10):395-409.
  • 7Covai and Shumway 2001, Expected Option Return [J], The Journal of Finance, 2001, 56 (3):983- 1009.
  • 8Gang Xiao,The Characteristics and Pricing of Option-Type Derivatives: Evidence from Chinese Warrant Market, working paper.
  • 9Qiang Liu, Songping Zhu, Wei Fan, Puzzle ofWarrants Trading below their Intrinsic Values in China's A-Share Market, working paper.
  • 10Christopher S. Jones A , Nonlinear Factor Analysis of S&P 500 Index Option Returns [J], The Journal of Finance, 2006, 61(5): 2325-2363.

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