Title of article :
A new integral equation formulation of two-dimensional inclusion–crack problems
Author/Authors :
C.Y. Dong، نويسنده , , Kang Yong Lee، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 2005
Pages :
11
From page :
5010
To page :
5020
Abstract :
A new integral equation formulation of two-dimensional infinite isotropic medium (matrix) with various inclusions and cracks is presented in this paper. The proposed integral formulation only contains the unknown displacements on the inclusion–matrix interfaces and the discontinuous displacements over the cracks. In order to solve the inclusion– crack problems, the displacement integral equation is used when the source points are acting on the inclusion–matrix interfaces, whilst the stress integral equation is adopted when the source points are being on the crack surfaces. Thus, the resulting system of equations can be formulated so that the displacements on the inclusion–matrix interfaces and the discontinuous displacements over the cracks can be obtained. Based on one point formulation, the stress intensity factors at the crack tips can be achieved. Numerical results from the present method are in excellent agreement with those from the conventional boundary element method.
Keywords :
Cracks , Isotropic medium , inclusions , Integral equation
Journal title :
International Journal of Solids and Structures
Serial Year :
2005
Journal title :
International Journal of Solids and Structures
Record number :
448888
Link To Document :
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