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Directional cohesive elements for blade cutting simulations of layered shells

机译:定向粘合元件,用于分层壳的刀片切割模拟

摘要

The blade cutting of thin layered shell involves three small geometrical scales, the scaleudof layer thicknesses, the scale of blade radius of curvature, the scale of fracture anduddelamination process zones, which need be resolved when a numerical simulation is carriedudout by means of a finite element discretization.udLarge deformations, material nonlinearity, contact, crack propagation and delaminationudmake the problem highly nonlinear, so that an explicit dynamics approach based on the useudof solid-shell elements is adopted to avoid convergence problems. A selective mass scalingudtechnique [1,2] is developed to overcome the critical time step limitation, dictated by theudlayers thickness.udThe prescribed blade trajectory drives crack propagation, so that it is possible to adjustudthe mesh with element edges along the expected crack path. To model crack propagationudaccounting for the interaction between the sharp blade and the cohesive process zone,udspecial “directional cohesive elements” [3] are placed between separating element edges.udCrack propagation and delamination can be characterized by very small process zoneudsizes, depending on the type of material and on the layer thickness. Discretizations that areudcoarse with respect to these lengths may give rise to spurious oscillations and accuracyudloss. Techniques for the mitigation of these problems are investigated.udNumerical applications to engineering problems are used to assess the effectiveness ofudthe proposed simulation approach.
机译:薄层壳的刀片切割涉及三个小的几何尺度,尺度 udof层厚度,尺度的叶片曲率半径,断裂尺度和 udladelamination工艺区域,这在进行数值模拟时需要解决 udout ud大变形,材料非线性,接触,裂纹扩展和分层 ud使问题高度非线性,因此采用基于使用 udof固体单元的显式动力学方法来避免收敛问题。开发了一种选择性质量缩放 udtechnique [1,2],以克服关键时间步长的限制,该限制是由 udlayer厚度决定的。 ud规定的叶片轨迹会驱动裂纹扩展,从而可以调整带有元素边缘的网格沿着预期的裂纹路径。为了模拟裂纹扩展考虑到锋利的刀片与内聚过程区域之间的相互作用,特殊的“定向内聚元素” [3]被放置在分开的元素边缘之间。 ud裂缝的传播和分层可以通过非常小的过程区域来表征 udsizes,取决于材料的类型和层的厚度。关于这些长度的离散化可能会导致杂散振荡和准确性 udloss。研究了缓解这些问题的技术。 ud在工程问题上的数值应用被用于评估所提出的仿真方法的有效性。

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