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Statistical Study on Correlation between Design Variables and Shape Errors in Flexible Stretch Forming Process

机译:柔性拉伸成形过程设计变量与形状误差相关的统计研究

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In order to reduce the elastic recovery of a sheet material and eliminate a great number of solid dies used in the forming process of various shapes, a flexible stretch forming process (FSFP) is considered in this study. Especially, the relationship among design variables, such as the punch size, objective radius of curvature, and elastic pad thickness is quantitatively evaluated to find out their respective influences on the shape errors of a formed sheet plate using the statistical method based on the FE simulation result planned by the three-way factorial design. The shape errors are divided into two types based on the material behavior according to the widthwise- and tensile-directions. The correlations of the shape errors and the design variables are estimated through the Pearson correlation analyses. The punch size has a strong positive linear correlation with the widthwise- and tensile-shape errors, and the correlation between the objective curvature radius and tensile-direction shape error is weak and negative. Although the effect of the elastic pad thickness is less than those of the other variables, it prevents effectively surface defects. Subsequently, the mathematical model is assumed to clarify their relationship. Two regression equations are estimated in terms of the design variables regarding the widthwise- and tensile-shape errors. The shape errors could be inferred by the assumed model in the particular combination of the design variables; then, the acceptable punch size and elastic pad thickness can be determined according to the objective curvature radius.
机译:为了减少片材的弹性回收并消除各种形状的成形过程中使用的大量固体模具,在该研究中考虑了柔性拉伸形成过程(FSFP)。特别是,设计变量之间的关系,例如冲头尺寸,客观半径和弹性垫厚度,以使用基于FE模拟的统计方法找出它们对成形板板形状误差的各自影响由三向派分设计计划的结果。根据宽度方向和拉伸方向,形状误差分为两种类型。通过Pearson相关分析估计形状误差和设计变量的相关性。冲压尺寸具有与宽度和拉伸形状误差具有强大的正线性相关性,并且物镜曲率半径和拉伸方向误差之间的相关性弱且负。尽管弹性垫厚度的效果小于其他变量的效果,但它防止了有效的表面缺陷。随后,假设数学模型阐明其关系。关于宽度方向和拉伸形状误差的设计变量估计了两个回归方程。假定模型在设计变量的特定组合中可以推断出形状误差;然后,可以根据目标曲率半径确定可接受的冲头尺寸和弹性垫厚度。

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