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Thermodynamics and kinetics of grain boundary triple junctions in metals: Recent developments

机译:金属中晶界三重结的热力学和动力学:最新进展

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This paper assesses the contribution of grain boundary triple junctions to the driving force for grain growth and the "energetic" effect of boundary junctions on grain growth in nanocrystalline materials. The first measurement of grain boundary line tension allows the quantitative estimation of the fraction of the driving force due to boundary triple junctions. For polycrystals with a grain size in the range approx 50 nm, it is comparable with the driving force from grain boundaries. The traditional concepts of grain growth are based on the assumption of the dominant role of grain bound-aries. A most obvious example of such an approach is the well-known von Neumann-Mullins relation for two-dimensional (2D) grain growth. According to this theory, boundary junctions (triple junctions) do not af-fect grain growth, and their role is reduced to maintain-ing the thermodynamically prescribed equilibrium angles at the points where boundaries meet. A more re-cent approach where triple junctions are considered as grain boundary elements with specific kinetic properties was introduced in Refs. [1-4]. Crystallographically defined grain boundary configurations in tricrystals and novel experimental techniques [1,2] have made it possible to study the steady-state motion of grain boundary systems with triple junction and to measure accurately the mobility of the grain boundaries and triple junctions. Moreover, molecular dynamics simula-tions of triple junction migration were performed for the same geometrical configurations as used in experiment. Overall, the simulations support the exper-imental observations of non-equilibrium triple junction angles and ascertain a substantial triple junction drag [5].
机译:本文评估了晶界三重结对晶粒生长驱动力的贡献以及边界结对纳米晶体材料晶粒生长的“能量”效应。晶界线张力的首次测量可以定量估算由于边界三重结而产生的驱动力的比例。对于晶粒尺寸在约50 nm范围内的多晶,它与晶界的驱动力相当。谷物生长的传统概念是基于对谷物边界粒的主导作用的假设。这种方法最明显的例子是众所周知的二维(2D)晶粒生长的冯·诺伊曼-穆林关系。根据该理论,边界结(三重结)不会影响晶粒的生长,并且其作用降低了,以在边界相遇的点处保持热力学规定的平衡角。参考文献中引入了一种更新的方法,其中将三重结视为具有特定动力学特性的晶界元素。 [1-4]。晶体学上定义的三晶体中的晶界构型和新颖的实验技术[1,2]使得研究具有三键合的晶界系统的稳态运动并精确测量晶界和三键合的迁移率成为可能。此外,对于与实验中使用的相同的几何构型,进​​行了三重连接迁移的分子动力学模拟。总体而言,仿真结果支持了非平衡三重连接角的实验观察,并确定了实质性的三重连接阻力[5]。

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