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Dislocation pile-ups in bicrystals within continuum dislocation theory

机译:连续位错理论中双晶的位错堆积

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Within continuum dislocation theory the plastic deformation of bicrystals under a mixed deformation of plane constrained uniaxial extension and shear is investigated with regard to the nucleation of dislocations and the dislocation pile-up near the phase boundaries of a model bicrystal with one active slip system within each single crystal. For plane uniaxial extension, we present a closed-form analytical solution for the evolution of the plastic distortion and of the dislocation network in the case of symmetric slip planes (i.e. for twins), which exhibits an energetic as well as a dissipative threshold for the dislocation nucleation. The general solution for non-symmetric slip systems is obtained numerically. For a combined deformation of extension and shear, we analyze the possibility of linearly superposing results obtained for both loading cases independently. All solutions presented in this paper also display the Bauschinger effect of translational work hardening and a size effect typical to problems of crystal plasticity. (C) 2008 Elsevier Ltd. All rights reserved.
机译:在连续位错理论中,研究了平面受约束的单轴延伸和剪切的混合变形下双晶的塑性变形,涉及到位错的成核和模型双晶的相界附近的位错堆积,每个模型内都有一个活动滑移系统。单晶。对于平面单轴延伸,我们提出了一种对称变形平面(即双胞胎)塑性变形和位错网络演化的封闭形式解析解,它显示出高能和耗散阈值。位错成核。通过数值获得非对称滑移系统的一般解。对于拉伸和剪切的组合变形,我们分析了两种情况下线性叠加结果的可能性。本文介绍的所有解决方案还显示出平移硬化的鲍辛格效应和晶体可塑性问题特有的尺寸效应。 (C)2008 Elsevier Ltd.保留所有权利。

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