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Integer linear programming models for topology optimization in sheet metal design

机译:用于钣金设计中​​拓扑优化的整数线性规划模型

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摘要

The process of designing new industrial products is in many cases solely based on the intuition and experience of the responsible design engineer. The aid of computers is restricted to visualization and manual manipulation tools. We demonstrate that the design process for conduits, which are made out of sheet metal plates, can be supported by mathematical optimization models and solution techniques, leading to challenging optimization problems. The design goal is to find a topology that consists of several channels with a given cross section area using a minimum amount of sheet metal and, at the same time, maximizing its stiffness. We consider a mixed integer linear programming model to describe the topology of two dimensional slices of a three dimensional sheet metal product. We give different model formulations, based on cuts and on multicommodity flows. Numerical results for various test instances are presented.
机译:在许多情况下,设计新的工业产品的过程完全基于负责的设计工程师的直觉和经验。计算机的帮助仅限于可视化和手动操作工具。我们证明了由金属薄板制成的导管的设计过程可以得到数学优化模型和求解技术的支持,从而导致极具挑战性的优化问题。设计目标是找到一种拓扑,该拓扑由使用给定横截面面积的多个通道组成,并使用最少的钣金,同时最大程度地提高其刚度。我们考虑使用混合整数线性规划模型来描述三维钣金产品的二维切片的拓扑。我们基于削减和多商品流给出不同的模型公式。给出了各种测试实例的数值结果。

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