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Optimal design of flywheels using an injection island genetic algorithm

机译:基于注入岛遗传算法的飞轮优化设计

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This paper presents an approach to optimal design of elastic flywheels using an Injection Genetic Algorithm (iiGA), summarizing a sequence of results reported in earlier publications. An iiGA in combination with a structural finite element code is used to search for shape variations and material placement to optimize the Specific Energy Density (SED, rotational energy per unit weight) of elastic flywheels while controlling the failure angular velocity. iiGAs seedk solutions simultaneously at different levels of refinement of the problem representation (and correspondingly different definitions of the fitness function) in separate subpopulations (islands). solutions are sought first at low levels of refinement with an axi-symetric plane stress finite element code for high-speed exploration of the coarse design space. Next, individuals are injected into populations with a higher level of resolution the use an axi-symmetric three-dimensional finite element code to "fine-tune" the structures. A greatly simplified design space (containing two million possible solutions) was enumerated for comparison with various approaches that include: simple GAs, threshold accepting (TA), iiGAs and hybrid iiGAs. For all approaches compared for this simplified problem, all variations of the iiGA were found to be the most efficient. This paper will summarize results obtained studying a constrained optimization problem with a huge design space approached with parallel GAs that had various topological structures and several different types of iiGA, to compare efficiency. For this problem, all variations of the iiGA were found to be extremely efficient in terms of computational time required to final solution of similar fitness when compared to the parallel GAs.
机译:本文介绍了一种使用注射遗传算法(iiGA)进行弹性飞轮优化设计的方法,总结了早期出版物中报道的一系列结果。 iiGA与结构有限元代码结合在一起用于搜索形状变化和材料放置,以优化弹性飞轮的比能量密度(SED,每单位重量的旋转能量),同时控制失效角速度。 iiGAs seedk解决方案在不同的子群体(岛屿)中同时以不同级别的问题表示(以及适应度函数的不同定义)细化。首先,在低精度的情况下,采用轴对称的平面应力有限元代码寻求解决方案,以快速探索粗略的设计空间。接下来,使用轴对称三维有限元代码对结构进行“微调”,将个体注入具有更高分辨率的种群中。列举了一个大大简化的设计空间(包含200万种可能的解决方案),以便与各种方法进行比较,这些方法包括:简单GA,阈值接受(TA),iiGA和混合iiGA。对于所有针对此简化问题进行比较的方法,发现iiGA的所有变体都是最有效的。本文将总结研究具有巨大设计空间的受限优化问题的结果,这些问题是通过具有各种拓扑结构和几种不同类型iiGA的并行GA来进行的,以比较效率。对于此问题,与并行GA相比,发现iiGA的所有变体在最终解决相似适应性所需的计算时间方面都极为有效。

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