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Non-linear simulation of coiling accounting for roughness of contacts and multiplicative elastic-plastic behavior

机译:考虑接触点粗糙度和乘法弹塑性行为的线圈绕制的非线性模拟

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In this paper numerical simulations of coiling (winding of a steel strip on itself) and uncoiling are developed. Initial residual stress field is taken into account as well as roughness of contacts and elastic-plastic behavior at finite strains, considering the Tresca yield function and isotropic hardening. The main output is the residual stress field due to plastic deformations during the process. This enables to quantify additional flatness defects. The presented coiling simulation relies on a modeling strategy that consists in dividing each time step into two sub-steps. Each sub-step can be solved semi-analytically and numerical optimizations enable to obtain a general solution. Thus, reasonable computation times are reached and parametric studies can be performed in order to develop coiling strategies considering the process parameters. Comparisons with previous models from the literature are presented. Moreover, the comparison with a Finite Element simulation presents the same order of magnitude, however, it shows that direct computations using classical FE codes are difficult to perform in terms of computation times and stability if an explicit integration scheme is chosen. Numerical results are also given in order to determine the effect of some parameters such as roughness, yield stress, applied force, strip crown or mandrel's radius. (C) 2016 Elsevier Ltd. All rights reserved.
机译:在本文中,开发了卷取(钢带自身缠绕)和开卷的数值模拟。考虑了Tresca屈服函数和各向同性硬化,考虑了初始残余应力场以及接触的粗糙度和有限应变下的弹塑性行为。主要输出是在此过程中由于塑性变形而产生的残余应力场。这使得能够量化其他平坦度缺陷。所提出的线圈模拟依赖于一种建模策略,该策略包括将每个时间步分为两个子步骤。每个子步骤都可以半解析地求解,数值优化可以得到一个通用的解决方案。因此,达到合理的计算时间并可以进行参数研究,以便在考虑工艺参数的情况下开发卷取策略。提出与文献中先前模型的比较。此外,与有限元仿真的比较显示了相同的数量级,但是,它表明,如果选择显式积分方案,则在计算时间和稳定性方面难以使用经典FE码进行直接计算。还给出了数值结果,以确定某些参数的影响,例如粗糙度,屈服应力,施加的力,带材凸度或心轴半径。 (C)2016 Elsevier Ltd.保留所有权利。

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