Applied Mathematics and Mechanics (English Edition) ›› 1986, Vol. 7 ›› Issue (1): 7-16.

• 论文 • 上一篇    下一篇

ON A CLASS OF METHOD FOR SOLVING PROBLEMS WITH RANDOM BOUNDARY NOTCHES AND/OR CRACKS-(IV)Computations for Deep Boundary Notches and/or Cracks

欧阳鬯, 朱涵   

  1. Dept. of Applied Mechanics, Fudan University, Shanghai
  • 收稿日期:1984-09-26 出版日期:1986-01-18 发布日期:1986-01-18
  • 基金资助:

    the Science Funds of Chinese Academy of Science

ON A CLASS OF METHOD FOR SOLVING PROBLEMS WITH RANDOM BOUNDARY NOTCHES AND/OR CRACKS-(IV)Computations for Deep Boundary Notches and/or Cracks

C. Ouyang, Zhu Han   

  1. Dept. of Applied Mechanics, Fudan University, Shanghai
  • Received:1984-09-26 Online:1986-01-18 Published:1986-01-18
  • Supported by:

    the Science Funds of Chinese Academy of Science

摘要: This paper continues the discussions to a class of method for solving problems with random boundary notches and/or cracks in references by C. Ouyang in [1] (See also [2] and [3]). Using the basic met hod given in this reference as well as some further developments. We develop here a new effective computational method for solving random deep boundary notches and/or cracks. The actual numerical computations given in this paper show that the present method is quite workable and the results obtained have enlarged the contents of "Handbook of Stress Intensity Factors" given by G. C. Sih.

关键词: option pricing, Black-Scholes model, fair premium, O-U process

Abstract: This paper continues the discussions to a class of method for solving problems with random boundary notches and/or cracks in references by C. Ouyang in [1] (See also [2] and [3]). Using the basic met hod given in this reference as well as some further developments. We develop here a new effective computational method for solving random deep boundary notches and/or cracks. The actual numerical computations given in this paper show that the present method is quite workable and the results obtained have enlarged the contents of "Handbook of Stress Intensity Factors" given by G. C. Sih.

Key words: option pricing, Black-Scholes model, fair premium, O-U process

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