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Conditions for Consistent Implementation of Flow Stress Models Incorporating Dynamic Recrystallization into Finite Element Simulation Codes

机译:一致实施流量应力模型的条件将动态重结晶结合到有限元仿真代码中

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Dynamic recrystallization (DRX) is widely used in industrial hot working processes to control the microstructure and properties of the workpiece and to keep the forming forces low. For the analysis and design of metal forming processes powerful simulation methods, must notably the Finite Element (FE) method, have been developed. Various models are available that consider the coupled evolution of microstructure and flow stress during hot deformation processes. Some of these models have been implemented into FE codes and are widely available now. However, for the implementation of flow stress models incorporating DRX into an FE formulation, special smoothness requirements exist that are not automatically fulfilled by the available flow stress models. This work reviews some conditions that a flow stress model incorporating DRX has to fulfill in order to be consistently embedded into an FE code for large plastic deformation. A specific Sellars-type model is analyzed for consistency with these conditions. It is shown that the use of a classical JMAK equation for the DRX kinetics within these models is problematic for Avrami exponents smaller than or equal to 3, for which the flow stress model is not sufficiently smooth. DRX kinetics based on the work of Cahn are proposed to remedy the differentiability issues.
机译:动态再结晶(DRX)广泛用于工业热工作过程中,以控制工件的微观结构和性质,并保持成形力低。对于金属成型工艺的分析和设计强大的仿真方法,必须显着的是有限元(FE)方法。各种型号可用于考虑热变形过程中微观结构和流量应力的耦合演化。这些模型中的一些已经实施到Fe代码中,并且现在广泛使用。然而,为了实现将DRX的流量压力模型实施到FE配方中,存在特殊的平滑要求,这些要求不会被可用的流量压力模型自动满足。这项工作审查了包含DRX的流量压力模型必须满足的一些条件,以便始终如一地嵌入到用于大塑性变形的FE代码中。分析特定的Sellars型模型与这些条件的一致性。结果表明,在这些模型中使用了用于DRX动力学的经典JMAK方程对于小于或等于3的AVRAMI指数存在问题,流量应力模型不充分光滑。提出了基于CAHN工作的DRX动力学,以补救差异性问题。

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