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Stress Concentration Near Stiff Cylindrical Inclusions under Anti-Plane Shear Loading

机译:抗平面剪切载荷下刚柱夹杂物附近的应力集中

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Analytical solutions for the problems of stress concentration near cylindrical inclusion with circular or elliptical cross section under the anti-plane shear loading are presented. The solutions are obtained in the framework of the isotropic strain gradient elasticity theory with the assumption of high stiffness of the inclusions as compared to the matrix, which corresponds to the typical properties of the fiber-reinforced composite materials. It is shown that near the thin fibers, diameter of which is comparable to the characteristic size of the matrix microstructure, the stress concentration can decrease in comparison with conventional estimates known in the theory of elasticity. For circular cylindrical inclusions, the closed-form solutions are obtained for composites with low volume fraction of inclusions and can be used for the strength prediction of composites under the longitudinal shear and for the identification of additional parameters of the strain gradient theory of elasticity.
机译:给出了反平面剪切载荷作用下圆形或椭圆形截面圆柱形夹杂附近应力集中问题的解析解。这些解是在各向同性应变梯度弹性理论的框架下得到的,假设夹杂物与基体相比具有较高的刚度,这与纤维增强复合材料的典型特性相对应。结果表明,与弹性理论中已知的常规估计值相比,在直径与基体微观结构特征尺寸相当的细纤维附近,应力集中可以降低。对于圆柱形夹杂,得到了夹杂体积分数较低的复合材料的封闭形式解,可用于预测纵向剪切下复合材料的强度,以及识别弹性应变梯度理论的附加参数。

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