首页> 外文期刊>Journal of teoretical and applied mechanics >COMPUTATION AND EXPERIMENTAL COMPARISON OF THE DEFORMATION BEHAVIOR OF PANTOGRAPHIC STRUCTURES WITH DIFFERENT MICRO-GEOMETRY UNDER SHEAR AND TORSION
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COMPUTATION AND EXPERIMENTAL COMPARISON OF THE DEFORMATION BEHAVIOR OF PANTOGRAPHIC STRUCTURES WITH DIFFERENT MICRO-GEOMETRY UNDER SHEAR AND TORSION

机译:受剪切和扭转作用的不同微观几何学的受托结构的变形行为的计算和实验比较

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摘要

Additive manufacturing methods, commonly known as 3D printing, allow more sophisticated designs to be created. Willingly designed substructures incorporated into the solid open up new possibilities for uncommon macroscopic deformation behavior. Such a man-made structure is also referred to as a metamaterial. A detailed simulation of a polymer-based metamaterial is challenging but accurately possible by means of the theory of elasticity. In this study, we present experimental investigations of a metamaterial composed of pantographic substructures of different internal geometry. The pantographic structures show an unexpected type of deformation, which can be modeled via elasticity with the aid of direct numerical simulation by using the Finite Element (FE) method. In other words, a detailed mesh is generated involving the substructure. The metamaterial is additively manufactured out of a common polymer showing nonlinear elastic deformation and, therefore, hyperelastic material models are used. Specifically, analytical solutions of a circular cylinder are examined and compared in the case of extension and torsion in order to comprehend the effects of the coefficients inherent to the energy function of the hyperelastic model. Finally, FE computations of pantographic structures are performed and compared with the experimental measurements.
机译:增材制造方法(通常称为3D打印)允许创建更复杂的设计。随心所欲设计的子结构并入了实体,为罕见的宏观变形行为开辟了新的可能性。这种人造结构也称为超材料。聚合物基超材料的详细模拟具有挑战性,但借助弹性理论可以准确地实现。在这项研究中,我们目前对由不同内部几何形状的全景形子结构组成的超材料进行实验研究。缩放结构显示出意外的变形类型,可以通过使用有限元(FE)方法进行直接数值模拟的方式通过弹性建模。换句话说,生成了包含子结构的详细网格。超常材料是由显示非线性弹性变形的普通聚合物以增材制造的,因此,使用了超弹性材料模型。具体地,在伸展和扭转的情况下,检查和比较圆柱的解析解,以便理解超弹性模型的能量函数固有的系数的影响。最后,进行了全景结构的有限元计算,并与实验测量结果进行了比较。

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