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Comparisons of optimality criteria for minimum-weight dual material structures

机译:最小重量双重材料结构的最佳标准比较

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摘要

A criterion established by Prager for minimum-weight design of structures, using different materials for tension and compression members, referred to here as bi-material structures, appears to have been completely overlooked in the literature. Cantilever and simply supported beam designs are analyzed to compare the result of applying this criterion with the conditions established by Michell in his groundbreaking paper on structural optimization. Surprisingly, for statically determinate bi-material structures, Michell's original conditions for minimum volume, also ensure minimum weight. However, for statically indeterminate structures, Michell's criterion does not give least weight unless the ratio, of yield stress to density, is the same for tension and compression members. For statically indeterminate cantilever design cases analyzed in this paper, the weight differences between those satisfying Michell's and Prager's conditions are shown to be very small, even when the ratio of yield stress to density tension differs by a factor of 7 between the tension and compression members. This allows the selection of alternative structural layouts for other attributes than minimum weight.
机译:普拉格(Prager)建立的结构最小重量设计标准,在拉伸和压缩构件上使用不同的材料(在这里称为双材料结构),似乎在文献中被完全忽略了。对悬臂梁和简单支撑的梁设计进行了分析,以比较应用该标准的结果与Michell在其关于结构优化的开篇论文中确定的条件。出乎意料的是,对于静态确定的双材料结构,密析尔最初要求的最小体积条件也确保了最小重量。但是,对于静态不确定的结构,除非拉伸应力和压缩应力的屈服应力与密度之比相同,否则Michell准则不会给予最小的权重。对于本文分析的不确定的悬臂设计案例,即使在屈服应力与密度拉力之比相差7倍的情况下,满足米歇尔和普拉格条件的悬臂设计之间的重量差异也很小。 。这样就可以为最小重量以外的其他属性选择替代的结构布局。

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