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Additive manufacturing oriented topology optimization of structures with self-supported enclosed voids

机译:附加制造导向拓扑优化结构具有自支撑封闭的空隙

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It is challenging to remove the supports in an enclosed void of an additively manufactured structure, while it is much easier in open regions. This paper presents a novel approach to control the minimal overhang angle only in enclosed voids in order to improve the manufacturability of AM structures with as little performance loss as possible. Firstly, a nonlinear virtual temperature method (N-VTM) is proposed to identify the enclosed voids. In the N-VTM method, void areas are assumed to be filled with a temperature-dependent heating material with high heat conductivity while the solid parts have low heat conductivity. Due to a nonlinear heat source term, the maximum temperature is controlled to a prescribed value, making the temperature in enclosed voids uniform over the whole structures. Hence, the enclosed voids can be easily identified without a careful selection of parameters. Then, the gradient of the filtered density field is applied to evaluate the overhang angle of the interface. Finally, a multiple filtering/projection process is developed to identify the overhang interface of enclosed voids, and then a logarithmic function-based constraint is developed to control overhang angle in enclosed voids by restricting the area of overhang interface of enclosed voids. Enhanced by the robust formulation, a topology optimization method for the design of structures with self-supported enclosed voids is then established. Several numerical examples are used to illustrate the effectiveness of the proposed method. (C) 2020 Elsevier B.V. All rights reserved.
机译:将支撑件封闭在封闭的空隙中取下含量加剧结构的支撑件挑战,而开放区域则更容易。本文介绍了一种新颖的方法,用于控制封闭空隙中的最小悬角的方法,以提高AM结构的可制定性尽可能少的性能损失。首先,提出了一种非线性虚拟温度方法(N-VTM)以识别封闭的空隙。在N-VTM方法中,假设空隙区域用具有高导热性的温度依赖的加热材料,而固体部件具有低导热性。由于非线性热源项,将最大温度控制为规定值,使封闭空隙在整个结构上均匀的温度。因此,可以在不仔细选择参数的情况下容易地识别封闭的空隙。然后,施加滤波密度场的梯度来评估界面的突出角度。最后,开发了一种多滤波/投影过程以识别封闭空隙的突出接口,然后通过限制封闭空隙的悬垂接口的区域来开发基于对数函数的约束来控制封闭空隙中的悬垂角度。然后通过稳健的制定增强,然后建立具有自支撑封闭空隙的结构的拓扑优化方法。使用几个数值例子来说明所提出的方法的有效性。 (c)2020 Elsevier B.v.保留所有权利。

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