期刊文献+

CEV模型中回望期权的定价研究 被引量:1

A Study on the Pricing lookback Options in CEV Model
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摘要 Black-Scholes模型成功解决了完全市场下的欧式期权定价问题。主要研究了CEV模型中一类回望期权的定价问题,利用Ito公式,得到了在该模型下期权价格所满足的微分方程。 Black-Scholes model has solved European option pricing in efficient market successfully. It mostly studies one of the valu- ation of lookback options in CEV model, and derives the differential equation of the option pricing model by using Ito formula.
出处 《皖西学院学报》 2008年第5期21-22,73,共3页 Journal of West Anhui University
基金 安徽省高校青年教师科研资助计划项目(2007jql177) 合肥学院自然科学研究项目(08KY026ZR)
关键词 期权定价 回望期权 CEV模型 Option pricing Lookbaek options CEV model
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参考文献7

  • 1Black F, Scholes M. The pricing of options and corporate liabilities[J]. Journal of Political Economy, 1973,81 (7) : 637--655.
  • 2Goldman M B, Sossin H B and Gatto M A. Path dependent options: buy at the low,, sell at the high[J], journal of Finance, 1979,34 :1111--1127.
  • 3Conze A,Viswanathan. Path dependent options, the case of lookback options[J]. Journal of Finance, 1991, 46:1893 --1907.
  • 4Cox John C, Ross Stephen A. The valuation of opt ion for alternative stochastic process[J]. Journal of Financial Eco2nomics, 1976,3 : 145-- 166.
  • 5Yue--Kuen Kwork. Mathematical Models of financial derivatives[M]. Springer--Verlag Singapore Pte. ltd. 1998.
  • 6Cox J C. Notes on option pricing Ⅰ.constant elasticity of variance diffusions[M]. Unpubl Note Stanford Univ, 1975.
  • 7John C, Hull. Options, Futures, and Other Derivatives[M]. A Simon & Schuster Company, 1997.

同被引文献20

  • 1杜雪樵,丁华.CEV模型下两值期权的数值解[J].南方经济,2006,35(2):23-28. 被引量:13
  • 2肖建武,尹少华,秦成林.养老基金投资组合的常方差弹性(CEV)模型和解析决策[J].应用数学和力学,2006,27(11):1312-1318. 被引量:16
  • 3Black F, Scholes M. The pricing of options and corporate liabilities[J]. Journal of Political Economy, 1973,81(7): 637-655.
  • 4Goldman M B,Sossin H B, Gatto M A. Path dependent options: buy at the low, sell at the high[J]. Journal of Finance, 1979,34(2) :1111-1127.
  • 5Loa W, Mackinalary A C. Stock market prices do not follow random walks: evidence from s simple specification test [J]. Review of Financial Studies, 1988,1 (1) : 41 - 46.
  • 6Cox J C, Ross S A. The valuation of opt ion for alternative stochastic process[J]. Journal of Financial Economics, 1976, 3(1-2): 145-166.
  • 7Cheuk T H F, Vorst T C F. The constant elasticity of variance option pricing model[J]. Journal of Portfolio Management, 1996, 36(22) :15-17.
  • 8Davyd0v D, Linetsky V. Pricing and Hedging Path--Dependent Options under the CEV Process [J]. Management Science, 2001, 47(7):949 - 965.
  • 9Fusai G, Recchioni M C. Analysis of quadrate methods for pricing discrete barrier options [J]. Journal of Economic Dynamics & Control 2007, 31(3), 826-860.
  • 10DiCesare J, Mcleish D. Simulation of jump diffusions and the pricing of options [J]. Insurance: Mathematics and Economics 2008, 43(3): 316-326.

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