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Modeling and 2-D discrete simulation of dislocation dynamics for plastic deformation of metal

机译:金属塑性变形脱位动力学建模与二维离散模拟

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Two methods are employed in this paper to investigate the dislocation evolution during plastic deformation of metal. One method is dislocation dynamic simulation of two-dimensional discrete dislocation dynamics (2D-DDD), and the other is dislocation dynamics modeling by means of nonlinear analysis. As screw dislocation is prone to disappear by cross-slip, only edge dislocation is taken into account in simulation. First, an approach of 2D-DDD is used to graphically simulate and exhibit the collective motion of a large number of discrete dislocations. In the beginning, initial grains are generated in the simulation cells according to the mechanism of grain growth and the initial dislocation is randomly distributed in grains and relaxed under the internal stress. During the simulation process, the externally imposed stress, the long range stress contribution of all dislocations and the short range stress caused by the grain boundaries are calculated. Under the action of these forces, dislocations begin to glide, climb, multiply, annihilate and react with each other. Besides, thermal activation process is included. Through the simulation, the distribution of dislocation and the stress-strain curves can be obtained. On the other hand, based on the classic dislocation theory, the variation of the dislocation density with time is described by nonlinear differential equations. Finite difference method (FDM) is used to solve the built differential equations. The dislocation evolution at a constant strain rate is taken as an example to verify the rationality of the model.
机译:本文采用了两种方法,以研究金属塑性变形期间的位错进化。一种方法是错位动态模拟二维离散位错动态(2D-DDD),另一个方法是通过非线性分析的位错动力学建模。由于螺丝脱位易于通过交叉滑移消失,因此在仿真中仅考虑边缘位错。首先,使用2D-DDD的方法来图形方式模拟并表现出大量离散位错的集体运动。在开始时,根据晶粒生长的机制在模拟单元中产生初始晶粒,并且初始位错在晶粒中随机分布并在内应力下放松。在仿真过程中,计算外部施加的应力,计算所有脱位的长范围应力贡献和由晶界引起的短距离应力。在这些力量的作用下,脱位开始滑行,攀升,繁殖,湮灭并彼此反应。此外,包括热激活过程。通过模拟,可以获得位错分布和应力 - 应变曲线。另一方面,基于经典脱位理论,非线性微分方程描述了与时间的脱位密度的变化。有限差分法(FDM)用于解决构建的差动方程。以恒定应变速率的脱位演变为例,以验证模型的合理性。

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