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Constitutive modeling for nanocrystalline metals based on cooperative grain boundary mechanisms

机译:基于协同晶界机制的纳米晶金属本构模型

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In nanocrystalline metals, the plastic deformation is accommodated primarily at the grain boundaries. Yang and Wang (J. Mech. Phys. Solids, 2003) suggested a deformation model based on clusters consisting of nine grains and incorporating both the Ashby-Verrall mechanism and a 30° rotation of closely linked pairs of grains. In the present article, the insertion and rotation processes are considered together as a cooperative deformation mechanisms, and the degree to which each process contributes is determined by the application of the principle of maximum plastic work. Plane strain and three-dimensional constitutive relations based on this concept are derived for which a general stress state drives the orientation evolution of various grain clusters under the Reuss assumption. Detailed calculation shows that the strain rate depends linearly on the stress, with the values of the coefficients in this linear relationship dictated by the microscopic energy dissipation. The deformation contributed to the overall response by the grain boundary mechanism is discussed in the spirit of the Hashin-Shtrikman bounds.
机译:在纳米晶体金属中,塑性变形主要在晶界处进行。 Yang和Wang(J. Mech。Phys。Solids,2003)提出了一种变形模型,该模型基于由九个晶粒组成的簇,并结合了Ashby-Verrall机理和紧密链接的成对晶粒30°旋转。在本文中,插入和旋转过程一起被视为协同变形机制,每个过程的贡献程度取决于最大塑性功原理的应用。推导了基于该概念的平面应变和三维本构关系,在Reuss假设下,总应力状态驱动各种晶粒簇的取向演化。详细的计算表明,应变率与应力成线性关系,该线性关系中的系数值由微观能量耗散决定。结合哈辛-希特里克曼边界的精神,讨论了由晶界机制对整体响应做出贡献的变形。

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