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双相材料平面的弹性力学基本解 被引量:1

THE BASIC SOLUTION OF ELASTIC MECHANICS FOR DIPHASIC MATERIAL PLANE
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摘要 采用Airy应用函数法,对双相材料平面的弹性力学基本解进行了系统分析,获得了单位集中力作用下平面内任一点用显式表达的应力场和位移场.这一解答可方便地应用于双相材料的边界单元法的研究。 This paper analyses the basic solution of elastic mec hanics for diphasio material plane scientifically by means of the Airy stress f unction,gets the stress field and the displacement field of a point in plane und er unit concentrate force expressed by the apparent formula.This solution can be used to study the boundary element method of diphasic material conveniently,an d lay a foundation for us to use and study the method of studying the craze prob lem of diphasic material plane which is similarities to the craze problems of th e homogeneity elastic plane and infinite semiplane.
出处 《商丘师专学报》 1999年第4期21-25,共5页
基金 河南省自然科学基金
关键词 双相材料 断裂力学 弹性力学 基本解 复合材料 the diphasic material boundary element method displac ement field and stress field
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参考文献1

  • 1徐芝伦.弹性力学[M].北京:人民教育出版社,1997.15-16,109-116.

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同被引文献7

  • 1乐金朝 冯新 韩连元.双材料平面裂纹问题的超奇异积分方程方法[J].固体力学学报,1999,20:34-37.
  • 2Ioakimids N I. A natural approach to the introduction of finite-part integrals into crack problems of 3-dimensional elasticity. Eng. Fracture Meck.,1982, 16:669 ~ 673.
  • 3Ioakimids N I. Application of finite-part integrals to the singular integral equations of crack problems in plane and 3-dimensional elasticity. Acta Mech., 1987, 26:783 ~ 788.
  • 4Erdogan. F. Stress distribution in bonded dissimilar materials with cracks.J.Appl. Mech., 1965: 403~410.
  • 5Cook, T S. Erdogan F. Stress in bonded materials with a crack perpendicular to the interface. J. Eng. Sci., 1972, 10: 677~697.
  • 6Isida M, Noguchi H. An arbitrary array of crack in bonded semi-infinite bodies under in-plane loads. Trans. JSME, 1983,49-437A:36~45.
  • 7Yuuki R, Cho S B. Efficient boundary element analysis of stress intensity factors for interface cracks in dissimilar materials. Eng. Fract. Mech., 1989,34(1):179~ 188.

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