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Prediction of Initial Velocity Field for Fast Solution of Rolling Force by FEM in Strip Rolling

机译:钢筋轧制轧制力快速解的初始速度场预测

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Finite element method (FEM) has been one of the most important numerical simulation tools with the development of computer technology. However, it is only used to simulate and analyze different process offline in many fields because of larger computational time. The initial velocity field has important influence on the computational time and iteration steps. In order to improve computational efficiency and convergence, the G function (GF), engineering method (EM) and refined mesh method (RM) for predicting initial velocity field are discussed, and a GF-RM method (GF and refined mesh) is proposed for fast calculation of rigid plasticity FEM. The velocity field, rolling force, computational time and iteration step were solved indifferent strip rolling process. The calculated results have a good agreement with the measured rolling force and the rigid plasticity FEM have higher accuracy. In spite of less iteration steps by GF, larger computational time is consumed on the solution of linear equations results in lower efficiency. In addition, more iteration steps by EM leads to larger computational time. Therefore, from the numerical results, it is found that the GF-RM method to predict initial velocity field has the remarkable advantages to reduce the computational time on the premise of guarantee the accuracy of rigid plasticity FEM, which it is better for the requirements of online application of FEM in the strip rolling process.
机译:有限元方法(FEM)是计算机技术开发最重要的数值模拟工具之一。但是,由于计算时间较大,它仅用于在许多字段中脱机和分析不同的过程。初始速度场对计算时间和迭代步骤具有重要影响。为了提高计算效率和收敛,讨论了用于预测初始速度场的G函数(GF),工程方法(EM)和精细网格方法(RM),提出了GF-RM方法(GF和精细网格)用于快速计算刚性可塑性FEM。速度场,轧制力,计算时间和迭代步骤得到了无动于衷的条带轧制工艺。计算结果与测量的轧制力良好,刚性可塑性FEM具有更高的精度。尽管GF的迭代步骤更少,但在线性方程的解决方案上消耗了较大的计算时间导致效率降低。此外,EM的更多迭代步骤导致更大的计算时间。因此,从数值结果中发现,预测初始速度场的GF-RM方法具有显着的优点,可以减少刚性可塑性FEM的准确性的计算时间,这更好有限元在线施工轧制过程中的应用。

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