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带跳过程的亚式期权的定价(英文)

ACCURATE PRICING FORMULAS FOR ASIAN OPTIONS WITH JUMPS
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摘要 本文研究了固定敲定价格亚式期权的定价问题.利用Chen和Lyuu[1]的近似分析,获得了完备市场下亚式期权下界的精确表达,推广了文献[4]中的结果到非时齐Poisson跳的广义Black-Scholes模型中,本文模型更符合实际市场规律. In the paper, we study fixed-strike Asian options pricing. By the methods of approximate analysis in Chen and Lyuu [1], we derived the lower bound formulas for the Asian options in the complete market, that extend the result in [4] to the general Black-Scholes models with non-homogeneous Poisson jumps. Models in this paper are more practical.
作者 姚念
出处 《数学杂志》 CSCD 北大核心 2013年第5期819-824,共6页 Journal of Mathematics
基金 Supported by National Natural Science Foundation of China(11101313)
关键词 期权定价 亚式期权 固定敲定价格 广义Black-Scholes模型 非时齐泊松过程 option pricing Asian option fixed strike general Black-Scholes models non-homogeneous Poisson process
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  • 1Blacd F, Scholes M. The pricing of options and corporate liabilities[J]. Journal of Political Economy, 1973;81(3) :637 - 654.
  • 2Lo A W, Mackinlary A C. Stock market prices do not follow random walks: evidence from a simple specification test[ J]. Review of Financial Studies, 1988 ; 1:41 - 66.
  • 3Knut K, AASE. Contingent claims valuation when the security price is combination of an its process and a random point process[J]. Stochastic processes and their Applications, 1988 ;28(2) :185 -220.
  • 4Merton M C. Continuous-Time finance[ M]. Cambridge M A: Blackwell Publishers, 1990.
  • 5Martin Schweizer. Option heading for semi-martingales[J]. Stochastic Processes and Their Application, 1991 ;37(3) :339 - 360.
  • 6Chan T. Pricing contingent claims on stocks driven by Levy processes[ J ]. Annals of Appl Prob, 1999;9 (2) :504- 528.
  • 7Kallsen Jan. Optimal portfolios for exponential Levy processes [ J ]. Math Meth Oper Res, 2000 ; 51 (3) : 357 - 374.
  • 8Jean Luc Prigent. Option pricing with a general marked point process[J]. Mathematics of Operations Research,2001 ;26(1) :50 - 66.
  • 9Bladt M, Rydberg T H. An actuartial approach to option pricing under the physical measure and without market assumptions[ J]. Insurance: Mathematics and Economics, 1998 ;22 ( 1 ) :65 - 73.
  • 10Cox J C, Roos S A, Rubinstein M. Option pricing: a simplified approach[J]. Journal of Economics,1979;7(3) :229 - 263.

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