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MIXED HEDGING UNDER ADDITIVE MARKET PRICE INFORMATION 被引量:1

MIXED HEDGING UNDER ADDITIVE MARKET PRICE INFORMATION
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摘要 Assume that there is additional market information in the financial market, which is represented by n given T-contingent claims. The special claims with observed prices at time 0 can only be traded at time 0. Hence, investment opportunities increase. By means of the techniques developed by Gourierout et al. (1998), the mixed hedging problem is considered, especially, the price of contingent claim and the optimal hedging strategy are obtained. An explicit description of the mean-variance efficient solution is given after arguing mean-variance efficient frontier problem.
出处 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2008年第2期239-249,共11页 系统科学与复杂性学报(英文版)
基金 the National Natural Science Foundation of China under Grant No.70471071 Shanghai Leading Academic Discipline Project under Grant No.T0502 Jiangsu Provinces Education Commission,National Natural Science Foundation Research Project under Grant No.07KJD110066.
关键词 Additive information CONTINGENT HEDGE mean-variance efficient frontier mixed hedging strategy. 添加剂 市场分析 价格 分析方法 化工产品
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参考文献14

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同被引文献8

  • 1杨建奇,肖庆宪.内部信息者的最小亏损风险策略[J].高校应用数学学报(A辑),2008,23(4):393-398. 被引量:4
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  • 3Grorud A. Asymmetric information in a financial market with jumps[J]. Interna- tional Journal of Theoretical and Applied Finance, 2000, 3(4): 641-660.
  • 4Grorud A, Pontier M. Asymmetric information and incomplete market[J]. Inter- national Journal of Theoretical and Applied Finance, 2001, 4(2): 1-18.
  • 5Follmer H., Sondermann D. Hedging of non-redundant contingent claims[J]. In Mas-Colell A, Hildebrand W, Contributions to Mathematical Economics, Amsterdam: North Holland Publishing Company,1986: 205-223.
  • 6Corcuera J Metal. Additional utility of insiders with imperfect dynamical information[J]. Fincance and Stochastic, 2004, (6): 437-450.
  • 7Pham H. On quadratic hedging in continuous time [J]. Mathematical Methods of Operations Research, 2000, 51: 315-339.
  • 8Schweizer M. On the minimal martingale measure and the fSllmer-schweizer decomposition[J]. Stochastic Analysis and Applications, 1995(13): 573-599.

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