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Model for the Whole Roller Leveling Process of Plates with Random Curvature Distribution Based on the Curvature Integration Method

机译:基于曲率整合法的随机曲率分布平板整体滚子平整过程的模型

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摘要

Abstract A model based on the curvature integration method has been applied in an online plate leveling system. However, there are some shortcomings in the current leveling models. On the one hand, the models cannot deal with the leveling process of plates with a random curvature distribution. On the other hand, the current models are suitable only for stable leveling processes and ignore the biting in and tailing out stages. This study presents a new plate-leveling model based on the curvature integration method, which can describe the leveling process of plates with random curvature distribution. Further, the model is solved in two cases in order to take the biting in and tailing out stages into consideration. The proposed model is evaluated by comparing with a plate leveling experiment. Finally, the leveling process of a plate with a wave bent is studied using the proposed model. It is found that the contact angles vary greatly during the biting in and tailing out stages. However, they are relatively steady during the 5 roller leveling stage. In addition, the contact angle of roller No. 2 is the smallest, which is close to 0. Roller leveling can effectively eliminate bending in the plate, but there are regions in the head and tail of the plate, where roller leveling is not effective. The non-leveling region length is about 2 times that of the roller space. This study proposes a quasi-static plate-leveling model, which makes it possible to analyze the dynamic straightening process using a curvature integration method. It also makes it possible to analyze the straightening process of a plate with random curvature distribution.
机译:摘要基于曲率集成方法的模型应用于在线板平整系统。但是,目前的平整模型存在一些缺点。一方面,模型无法处理具有随机曲率分布的板的平整过程。另一方面,当前模型仅适用于稳定的平整过程,忽略咬合和拖尾阶段。本研究提出了一种基于曲率积分法的新型板式调平模型,其可以描述随机曲率分布的板的平整过程。此外,该模型在两个案例中解决,以便考虑到尖锐和拖出阶段。通过与板式水平实验进行比较来评估所提出的模型。最后,使用所提出的模型研究具有波弯曲的板的平整过程。发现接触角在咬合和拖尾阶段期间的接触角变化很大。然而,在5个滚子平整阶段,它们相对稳定。另外,辊子号2的接触角是最小的,接近0.滚筒式可以有效地消除板中的弯曲,但是板的头部和尾部有区域,其中辊平测量不是有效的。非平整区域长度约为滚子空间的2倍。该研究提出了一种准静态板调平模型,这使得可以使用曲率整合方法分析动态矫直过程。它还可以分析具有随机曲率分布的板的矫直过程。

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