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Strain gradient crystal plasticity: size-dependent deformation of bicrystals

机译:应变梯度晶体可塑性:双晶体的尺寸依赖性变形

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The role of the grain boundary in influencing the deformation of a bicrystal is explored using a rate-dependent crystal formulation of the Fleck--Hutchinson strain gradient plasticity theory. The physical basis of the theory is the elevated strengthening of a slip system due to geometrically necessary dislocations, associated with spatial gradients of slip. The theory is implemented within the finite element framework and is used to study the deformation of a bicrystal under in-plane shear loading. Contrary to classical scale-independent crystal plasticity theories, the strain gradient theory predicts that the deformation state depends strongly upon grain size. Strain gradient effects are pronounced within a narrow layer at the grain boundary of a bicrystal, and a significant grain-size dependence of the yield strength is predicted.
机译:使用Fleck-Hutchinson应变梯度可塑性理论的速率相关晶体公式,探索了晶界在影响双晶变形中的作用。该理论的物理基础是由于与滑移的空间梯度相关的几何上必要的位错而导致的滑移系统的增强。该理论在有限元框架内实现,用于研究面内剪切载荷下双晶的变形。与经典的与尺度无关的晶体可塑性理论相反,应变梯度理论预测变形状态在很大程度上取决于晶粒尺寸。在双晶的晶界处的狭窄层内,应变梯度效应显着,并且可以预测屈服强度对晶粒尺寸的显着依赖性。

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