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PRICING EUROPEAN OPTION IN A DOUBLE EXPONENTIAL JUMP-DIFFUSION MODEL WITH TWO MARKET STRUCTURE RISKS AND ITS COMPARISONS 被引量:13

PRICING EUROPEAN OPTION IN A DOUBLE EXPONENTIAL JUMP-DIFFUSION MODEL WITH TWO MARKET STRUCTURE RISKS AND ITS COMPARISONS
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摘要 Using Fourier inversion transform, P.D.E. and Feynman-Kac formula, the closedform solution for price on European call option is given in a double exponential jump-diffusion model with two different market structure risks that there exist CIR stochastic volatility of stock return and Vasicek or CIR stochastic interest rate in the market. In the end, the result of the model in the paper is compared with those in other models, including BS model with numerical experiment. These results show that the double exponential jump-diffusion model with CIR-market structure risks is suitable for modelling the real-market changes and very useful. Using Fourier inversion transform, P.D.E. and Feynman-Kac formula, the closedform solution for price on European call option is given in a double exponential jump-diffusion model with two different market structure risks that there exist CIR stochastic volatility of stock return and Vasicek or CIR stochastic interest rate in the market. In the end, the result of the model in the paper is compared with those in other models, including BS model with numerical experiment. These results show that the double exponential jump-diffusion model with CIR-market structure risks is suitable for modelling the real-market changes and very useful.
作者 Deng Guohe
机构地区 School of Mathematics
出处 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2007年第2期127-137,共11页 高校应用数学学报(英文版)(B辑)
基金 Supported by the NNSF of China(40675023) the PHD Foundation of Guangxi Normal University.
关键词 double exponential distribution jump-diffusion model market structure risk double exponential distribution, jump-diffusion model, market structure risk
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  • 1Kemna A G Z, Vorst A C F. A Pricing Method for Options Based on Average Asset Values. Journal of Banking and Finance, 1990, 14:113-129.
  • 2Carverhill A, Clewlow L. Flexible Convolution. RISK, 1990, 5:25-29.
  • 3Rogers L, Shi Z. The Value of an Asian Option. Journal of Applied Probability, 1995, 32:1077-1088.
  • 4Alziary B, Decamps J, Koehl P, A P D E Approach to Asian Option: Analytical and Numerical Evidence. Journal of Banking and Finance, 1997, 21:613--640.
  • 5Zvan R, Forsyth P, Vetzal K. Robust Numerical Methods for PDE Models of Asian Options. Journal of Computational Finance, 1997/98, 1(2): 39-78.
  • 6Geman H, Yor M. Bessel process, Asian Options and Perpetuities. Mathematical Finance, 1993, 3(4):349-375.
  • 7Geman, H, Eydeland, A Domino Effect. RISK, 1995, 8:65-67.
  • 8Bouaziz L, Briys, E, Crouhy M. The Pricing of Forward Starting Asian Options. Journal of Banking and Finance, 1994, 18:823-839.
  • 9Milevsky M A, Posner S E. Asian Options, the Sum of Lognomals and the Reciprocal Gamma Distribution. Journal of Financial and Quantitative Analysis, 1998, 33(3): 409-422.
  • 10Chalnsani P, Jha, S, Varikooty A. Accurate Approximation for European-style Asian Options. Journal of Computational Finance, 1998, 1(4): 11-30.

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