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GIVING DESIGNERS A CHOICE OF OPTIMAL DESIGNS

机译:给设计师选择最佳设计

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This paper discusses how a single execution of a genetic algorithm can provide designers with a choice of designs representing a variety of significantly different ideas. Each of the ideas is optimum or near optimum in some sense. This was made possible through two modifications to the genetic algorithm: topology limitation and MOGA. Topology limitation forces the genetic algorithm to consider multiple topologies in each generation. Topologies represent significant differences in design as defined by topology variables. In the bridge example, topology limitation produced a final generation of designs that included both familiar (i.e. suspension, cable-stayed, etc.) and unfamiliar bridge topologies. In the frame example, the final generation included both rigid and hinge-connected topologies. Furthermore, it revealed that unbraced topologies were not feasible for the frame example. In essence, topology limitation forces the genetic algorithm to find the best designs for each of the best topologies. Even though one topology may emerge as the best according to the design criteria implemented in the algorithm, the designer may select another topology based on subjective criteria that were not implemented in the algorithm.
机译:本文讨论了遗传算法的单一执行方式可以提供具有代表各种显着不同思想的设计的设计者。在某种意义上,每个想法都是最佳的或接近最佳。这是通过对遗传算法的两种修改来实现的:拓扑限制和MOGA。拓扑限制强制遗传算法考虑每代多个拓扑。拓扑代表拓扑变量定义的设计中的显着差异。在桥梁示例中,拓扑限制产生了最终一代设计,包括熟悉(即悬架,电缆停留等)和不熟悉的桥拓扑。在框架示例中,最终一代包括刚性和铰链连接的拓扑。此外,它揭示了框架例子不可行的拓扑。从本质上讲,拓扑限制强制遗传算法为每个最佳拓扑找到最佳设计。尽管根据算法中实现的设计标准,但是,即使一个拓扑结构可能是最佳的,设计者可以基于在算法中不实现的主观标准选择另一个拓扑。

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