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Constitutive equation for description of metallic materials behavior during static and dynamic loadings taking into account important gradients of plastic deformation

机译:静态和动态载荷期间金属材料行为描述的本构方程,考虑到塑性变形的重要梯度

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For numerical simulations of rapid forming processes the most used constitutive equations are based on the Johnson-Cook (JC) law and on the Zerilli-Armstrong (ZA) one. Starting from physical points of view, detailed in the first part, the present paper proposes a more general constitutive equation available for both static and dynamic loadings. It is then possible to describe correctly gradients of strain rate, plastic strain and temperature which occur during a complex deformation path of a metal forming process. From this new law, the JC formulation can be easily obtained from an asymptotic variation of the proposed law at high values of strain rates and, in similar way, the ZA formulation is obtained at small values of strain rates. Application to an aluminum alloy AA5083 will be presented to validate the proposed constitutive equation by a Finite Element Model (FEM) of a rapid upsetting test performed with the Split Hopkinson Pressure Bars.
机译:对于快速形成过程的数值模拟,最使用的本构方程基于Johnson-Coup(JC)法以及Zerilli-Armstrong(ZA)。从物理观点开始,在第一部分详细说明,本文提出了一种更一般的本构型可用于静态和动态载荷。然后可以描述在金属成形过程的复杂变形路径期间发生的应变速率,塑性应变和温度的正确梯度。从这种新法律中,JC配方可以在应变率的高值下容易地从所提出的法律的渐近变化获得,并且以类似的方式,在少量应变率的少量值获得ZA制剂。将提出施加到铝合金AA5083,以通过用拆分霍普金森压力棒进行快速镦粗试验的有限元模型(FEM)来验证所提出的本构式方程。

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