Journal Article10.1016/S0093-6413(98)00023-8
The stress field in the vicinity of two collinear cracks subject to antiplane shear in a strip of finite width
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About: This article is published in Mechanics Research Communications. The article was published on 01 Mar 1998. The article focuses on the topics: Antiplane shear & Stress field.
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Citations
Two perfectly-bonded dissimilar orthotropic strips with an interfacial crack normal to the boundaries
TL;DR: The problem of an interface crack between two bonded dissimilar semi-infinitely long orthotropic strips of finite width is analyzed under arbitrary anti-plane shear loading using the finite Fourier transform technique and the solutions to the problem are obtained in closed-form.
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Closed-form solution for two collinear mode-III cracks in an orthotropic elastic strip of finite width
Xian-Fang Li,Xian-Fang Li +1 more
TL;DR: In this article, the authors considered the problem of an orthotropic strip containing two collinear cracks normal to the strip boundaries, and the Fourier series method was used to reduce the associated boundary value problem to triple series equations, then to a singular integral equation, which can be solved analytically.
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An interfacially-cracked orthotropic rectangular bi-material subjected to antiplane shear loading
Xian-Fang Li,Xiang-Yang Duan +1 more
TL;DR: The results show that in addition to the geometric factor, stress intensity factors are dependent on the material properties and are compared under different boundary conditions.
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Anti-Plane stress analysis of orthotropic rectangular planes weakened by multiple defects
R.T. Faal,M. Daliri,A.S. Milani +2 more
TL;DR: In this article, the solution of a Volterra type screw dislocation problem in an orthotropic rectangular plane with finite length and width and various boundary conditions is obtained by means of a separation of variables technique.
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Mechanics of Fracture
J. F. Knott
- 01 Jan 1983
TL;DR: In this article, the theoretical strength of crystalline solids is derived based on idealised forms of atomic force-displacement curves, in which the force is defined as the differential with respect to distance of the interatomic or inter-ionic energy.
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