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Numerical Simulation of Sheet Metal Blanking Process using a Coupled Finite Elastoplastic Damage Modelling

机译:有限弹塑性耦合有限元模拟的钣金落料过程数值模拟

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This paper presents a numerical methodology which aims to improve virtually any sheet metal blanking processes. This methodology is based on elastoplastic constitutive equations accounting for non-linear mixed isotropic and kinematic hardening "strongly" coupled with isotropic ductile damage. This set of fully coupled constitutive equations have been implemented into a Dynamic Explicit (DE) finite element code (Abaqus/Explicit) using user subroutine Vumat. The local integration of the plastic-damage constitutive equations is performed using an asymptotic implicit scheme applied to only two scalar equations solved by Newton-Raphson algorithm. This procedure has been shown to be able to simulate any cutting operation due to the propagation of the fully damaged zones. It gives a very helpful numerical procedure to improve "virtually" any blanking operation in order to avoid the commonly used trial and error expensive method. Applications are made to study the effect of some technological parameters on sheet metal blanking processes.
机译:本文提出了一种数值方法,旨在改善几乎所有的钣金落料工艺。这种方法基于弹塑性本构方程,说明了非线性混合各向同性和运动硬化“强”结合各向同性延性损伤。这组完全耦合的本构方程已使用用户子例程Vumat实现为动态显式(DE)有限元代码(Abaqus / Explicit)。塑性损伤本构方程的局部积分是使用渐近隐式方案进行的,该渐进隐式方案仅适用于由牛顿-拉夫森算法求解的两个标量方程。事实表明,由于完全损坏区域的传播,该程序能够模拟任何切割操作。它提供了一个非常有用的数值程序,可以“虚拟地”改善任何消隐操作,从而避免使用通常使用的反复试验和昂贵的方法。进行了应用来研究某些技术参数对钣金落料工艺的影响。

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