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Level Set-Based Topology Optimization with Manufacturing Constraint of Manufacturing Directions via Fictitious Physical Model

机译:通过虚拟物理模型对制造方向进行制造约束的基于水平集的拓扑优化

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Recently, novel improvements of topology optimization techniques have been introduced. They can be applied to a number of engineering applications regarding multi-physics or multi-disciplinary optimization. Especially for the exploration of complex structures, approaches based on the level set-based topology optimization method enables design of structures of definite shape. The level set-based approach represented by the zero iso-surface of the level set function which is defined in the design domain decides the location with the positive value. However, manufacturing cost for the designed structure needs to be considered. Conventional manufacturing processes, such as casting and molding, require fulfillment of geometric conditions, i.e. the open and closed condition of the molds. A good remedy example can be seen as injection blow molding. Nevertheless, the injection molding method is limited to specific materials or designs. Thus, we developed a level set-based topology optimization method regarding manufacturability. The method incorporates a geometrical constraint in the optimization procedure. The model made by this method can be produced through classical manufacturing processes. In the same sense, the structural boundary is represented as the iso-surface where the complex shapes can be handled by topology optimization which is free of gray-scales. In addition, the method generates an optimized structure that prevents non-manufacturable voids or undercut geometries. The voids or undercut of the design are designated as constraints and they are implicitly described by a fictitious physical model. The undercut geometries and the interior voids can be highlighted through the advection-diffusion equation. In consequence, an optimized shape regarding manufacturability is generated from the method. Several engineering application examples arc provided for the demonstration.
机译:最近,已经引入了拓扑优化技术的新改进。它们可以应用于关于多物理或多学科优化的许多工程应用。特别是对于复杂结构的探索,基于级别的基于水平的拓扑优化方法的方法能够设计明确形状的结构。由在设计域中定义的级别集功能的零ISO表面表示的基于级别的基于级别的方法决定了具有正值的位置。但是,需要考虑设计结构的制造成本。传统的制造工艺,例如铸造和模制,需要满足几何条件,即模具的开放和闭合条件。良好的补救措施可以看作是注射吹塑的。然而,注射成型方法仅限于特定材料或设计。因此,我们开发了一种基于级别的拓扑优化方法,了解可制造性。该方法包含优化过程中的几何约束。通过古典制造过程可以生产通过该方法制造的模型。在同一的意义上,结构边界表示为可以通过无灰度尺度的拓扑优化来处理复杂形状的ISO表面。此外,该方法还产生优化的结构,防止不制造的空隙或底切几何形状。设计的空隙或底切被指定为约束,并且由虚拟物理模型隐含地描述。可以通过平流扩散方程突出底切几何形状和内部空隙。结果,从该方法产生了关于可制造性的优化形状。几个工程应用示例为演示提供了弧。

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