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The mean-field stress due to uniformly distributed shear dislocation loops in a finite sample

机译:有限样本中由于均匀分布的剪切位错环而产生的平均场应力

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For a sample containing uniformly distributed shear dislocation loops, there is an interaction between the loops. In this paper the mean value of the interaction stress in a spherical sample is determined. For the constrained sample, the mean stress in the matrix is found using the Burgers equation; the stress inside the dislocation loops is found by approximating the dislocation loops as nearly flat sheared ellipsoids. For the relaxed sample, the image stress is used to render the sample surface traction-free. The net mean-field matrix stress in the sample is Gnbhrpi(2) (2 - v)/8(1 - v), where G is the shear modulus, r the loop radius, n the loop concentration, b the magnitude of the Burgers vector and h the glide plane spacing. [References: 16]
机译:对于包含均匀分布的剪切错位环的样品,在环之间存在相互作用。本文确定了球形样品中相互作用应力的平均值。对于受约束的样品,使用Burgers方程求矩阵中的平均应力。通过将位错环近似为近似平坦的剪切椭圆体,可以找到位错环内部的应力。对于松弛的样品,图像应力用于使样品表面无牵引力。样品中的平均平均场矩阵应力为Gnbhrpi(2)(2-v)/ 8(1-v),其中G是剪切模量,r回路半径,n回路浓度,b是Burgers向量和h滑行平面间距。 [参考:16]

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