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Growth method for size, topology, and geometry optimization of truss structures

机译:用于桁架结构尺寸,拓扑和几何优化的增长方法

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摘要

The problem of optimally designing the topology of plane trusses has, in most cases, been dealt with as a size problem in which members are eliminated when their size tends to zero. This article presents a novel growth method for the optimal design in a sequential manner of size, geometry, and topology of plane trusses without the need of a ground structure. The method has been applied to single load case problems with stress and size constraints. It works sequentially by adding new joints and members optimally, requiring five basic steps: (1) domain specification, (2) topology and size optimization, (3) geometry optimization, (4) optimality verification, and (5) topology growth. To demonstrate the proposed growth method, three examples were carried out: Michell cantilever, Messerschmidt-Bolkow-Blohm beam, and Michell cantilever with fixed circular boundary. The results obtained with the proposed growth method agree perfectly with the analytical solutions. A Windows XP program, which demonstrates the method, can be downloaded from http://www.upct.es/similar to deyc/software/tto/.
机译:在大多数情况下,已将优化设计平面桁架拓扑的问题作为尺寸问题解决,其中,当尺寸趋于零时,将其消除。本文提出了一种新颖的生长方法,用于按顺序进行平面桁架的尺寸,几何形状和拓扑结构的最佳设计,而无需地面结构。该方法已应用于具有应力和尺寸约束的单载荷工况问题。它通过最佳地添加新的关节和构件来顺序工作,需要五个基本步骤:(1)领域规范,(2)拓扑和大小优化,(3)几何优化,(4)最优性验证和(5)拓扑增长。为了演示提出的生长方法,进行了三个示例:米歇尔悬臂梁,梅塞施密特-博尔科夫-布洛姆梁和具有固定圆形边界的米歇尔悬臂梁。拟议的生长方法获得的结果与分析解决方案完全吻合。可以从http://www.upct.es/与deyc / software / tto /类似的位置下载演示该方法的Windows XP程序。

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