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A rate-dependent continuum model for rapid converting of paperboard

机译:一种速率依赖性连续体模型,用于快速转换纸板

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A rate-dependent continuum model for paperboard is developed within a framework for finite strains and finite deformations. A multiplicative split of the deformation gradient into an elastic and an inelastic part is assumed. For the in-plane modes of deformation, viscoelasticity is introduced via a thermodynamically consistent generalization of the Maxwell formulation. The elastic transition between out-of-plane compression and out-of-plane tension is smooth, excluding the need for a switch function which is present in a number of existing paperboard models. The evolution of the inelastic part is modeled using two potential functions separating compression from shear and tension. To calibrate the material model, a set of experiments at different loading rates have been performed on single ply paperboard together with creep and relaxation tests for in-plane uniaxial tension. The model is validated by simulating two loading cases related to package forming, line-folding followed by subsequent force-relaxation and line-creasing during different operating velocities in conjunction with a creep study.
机译:在有限菌株和有限变形的框架内开发了一种纸板的纸板连续体模型。假设将变形梯度的乘法分裂成弹性和非弹性部分。对于面内变形模式,通过麦克斯韦制剂的热力学一致的概括地引入粘弹性。平面外压缩和平面外张力之间的弹性过渡是光滑的,不包括在许多现有纸板模型中存在的开关功能。利用分离压缩剪切和张力的两个潜在功能建模无弹性部分的演变。为了校准材料模型,在单个纸板上进行了一组不同的装载速率的实验,以及与面内单轴张力的蠕变和弛豫测试。通过模拟与封装形成,线折叠相关的两个装载案例,然后在不同的操作速度期间与蠕变研究结合使用后续的力松弛和线折痕来验证该模型。

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