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Isogeometric shape optimization of smoothed petal auxetics with prescribed nonlinear deformation

机译:具有规定非线性变形的平滑花瓣动力学的等几何形状优化

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摘要

Auxetic materials with negative Poisson's ratio have potential applications across a broad range of engineering fields. Several FE based design techniques have been developed to achieve auxetic materials with targeted effective properties, mostly in linear deformation regime. In this paper, an isogeometric shape optimization framework for designing 2D auxetic materials with prescribed deformation over large strain intervals is presented Taking into account practical manufacturing considerations, a minimum thickness for each member is imposed via a spline-based geometric constraint. The capability of the framework is demonstrated through two examples. First, the paper considers shape optimization of smoothed hexa-petals in plane strain condition to achieve constant Poisson's ratios ranging from a null value to -0.5 to an effective tensile strain of 50%. The second example showcases the shape optimization of smoothed tri- and hexa-petals in plane stress condition for targeted nonlinear deformation behaviour of cat's skin up to 90% tensile strain. (C) 2019 Elsevier B.V. All rights reserved.
机译:泊松比为负的辅助材料在广泛的工程领域中都有潜在的应用。已经开发了几种基于有限元的设计技术来获得具有目标有效特性的膨胀材料,这些材料主要在线性变形范围内。本文提出了一种等几何形状优化框架,该框架用于设计在较大应变间隔内具有规定变形的2D膨胀材料,并考虑到实际的制造考虑,通过基于样条的几何约束为每个构件施加最小厚度。通过两个示例演示了该框架的功能。首先,本文考虑了在平面应变条件下平滑六瓣的形状优化,以实现恒定的泊松比(从零值到-0.5到50%的有效拉伸应变)。第二个示例展示了在平面应力条件下平滑的三瓣和六瓣的形状优化,以针对猫皮肤高达90%拉伸应变的目标非线性变形行为。 (C)2019 Elsevier B.V.保留所有权利。

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