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Optimum structures design study of a large plastic container based on variable density method

机译:基于变密度法的大型塑料容器最佳结构设计研究

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Large plastic container may induce large deformation of its body when it fills a great deal of substances. In order to make the deformation reduced, more thick of the plastic container wall may be used, but it will make the container heavier. Another way to make the deformation reduced efficiently is to construct some ribs around the container body surface, but where to put the ribs is hard to design. Based on the variable density method, a topological optimum design method is presented in this paper to solve problem of how to distribute the ribs and size its sections. Combined with the structural finite element analysis of the plastic container and the material density change according to the stress-strain energy values operated on the elements, optimization variable density is achieved with the rule of more stress-strain energy win more material density and less stress-strain energy accepting less material density. With the OptiStruct software tool, the reality boundary conditions are defined and then the topology optimization technology is utilized to seek the best materials layout of container in the optimization space. The plastic container stiffeners are designed with the ribs forming around the body surface according to the optimal iso-surface map of material. The finite element analysis results of the optimizing constructed model show that the maximum deformation of the redesigned plastic container has a decrease of 91.1%, at the same time the maximum element stress has a decrease of 65.3%. For the comparison purpose, another finite element analysis is applied to the same container with the double thickness of the container wall. Results show that the maximum displacement is twice more than the optimizing redesigned plastic container; the volume increase is also twice more. The works bring forward a novel method to avoid injection molding process issues due to the excessive thick of plastic container wall, and thereby a great lot material is saved. And the m--ethod can also be applied to various types of plastic containers.
机译:大型塑料容器在填充大量物质时可能会引起其主体的大变形。为了减小变形,可以使用更厚的塑料容器壁,但是这会使容器更重。有效降低变形的另一种方法是在容器主体表面周围构造一些肋,但是很难在哪里设计肋。基于变密度法,提出了一种拓扑优化设计方法,以解决肋的分布和截面尺寸的问题。结合塑料容器的结构有限元分析和根据在元件上作用的应力-应变能值的材料密度变化,以更大的应力-应变能赢得更多的材料密度和更少的应力的原则实现了最佳的可变密度。 -应变能接受较少的材料密度。借助OptiStruct软件工具,定义了实际边界条件,然后利用拓扑优化技术在优化空间中寻求容器的最佳物料布局。塑料容器加劲肋的设计是根据材料的最佳等值面图,在车身表面周围形成肋条。优化模型的有限元分析结果表明,重新设计的塑料容器的最大变形降低了91.1%,同时最大应力降低了65.3%。为了进行比较,对具有相同壁厚的容器的同一容器进行了另一有限元分析。结果表明,最大排量是优化设计的塑料容器的两倍。音量也增加了两倍。这项工作提出了一种新颖的方法来避免由于塑料容器壁的过厚而导致的注塑工艺问题,从而节省了大量的材料。还有他们- -- ethod还可以应用于各种类型的塑料容器。

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