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On manufacturing constraints for tow-steered composite design optimization

机译:牵引转向复合材料设计优化的制造约束条件

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摘要

Automatic fiber placement machines have made it viable to manufacture composites where fiber angles vary continuously-tow-steered composites. The additional freedom provided by tow-steered composites has the potential to increase structural performance; however, this approach comes with added design complexity. Numerical optimization can address this complexity, though it is critical that constraints are enforced to ensure that the resulting optimal tow-steered designs are manufacturable using current automatic fiber placement machines. In this work, we consider two manufacturing constraints: tow path curvature and gaps/overlaps. To develop these constraints, we consider a general tow-steered layer pattern as a 2D unit vector field, where the field streamlines represent the tow paths laid down by the automated fiber placing machine. This mathematical formulation provides a relationship between tow path curvature, gap/overlap propagation rate, vector curl, and divergence. These relationships also lead to a constraint on the minimum cut/add length of a tow for a given tow-steered pattern. We demonstrate the developed constraint formulations on two analytical examples, as well as on a structural optimization. We also explore the relationship between curl and divergence of rotated tow patterns. This analysis leads to the conclusion that layups featuring such patterns require strict constraints on bounds to ensure satisfaction of manufacturability requirements. Finally, we use these relationships to motivate a family of gap/overlap-free and curvature-free tow-steered patterns.
机译:自动纤维铺放机使制造纤维角度不断变化的复合材料成为可能。丝束转向复合材料提供的额外自由度有可能提高结构性能。但是,这种方法带来了更多的设计复杂性。数值优化可以解决这种复杂性,但是强制执行约束以确保使用当前的自动光纤铺放机可以制造出最佳的牵引转向设计至关重要。在这项工作中,我们考虑了两个制造约束:牵引路径曲率和间隙/重叠。为了产生这些约束,我们将一般的丝束转向层图案视为2D单位矢量场,其中场流线代表自动纤维铺放机铺设的丝束路径。该数学公式提供了丝束路径曲率,间隙/重叠传播速率,矢量卷曲和发散之间的关系。这些关系也导致了对于给定的丝束转向图案,丝束的最小切割/添加长度的限制。我们在两个分析示例以及结构优化上论证了开发的约束公式。我们还探讨了卷曲和旋转丝束散度之间的关系。该分析得出的结论是,具有这种模式的叠层需要严格限制边界,以确保满足可制造性要求。最后,我们利用这些关系来激发一系列无间隙/无重叠和无曲率的牵引转向模式。

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