【24h】

Reflections on Truss and Continuum Topology Optimal Designs

机译:关于桁架和连续拓扑最优设计的思考

获取原文
获取外文期刊封面目录资料

摘要

In continuum topology optimization the resulting optimal designs are highly depending on the amount of material available, relative to the size of the possible design space. To obtain black and white solutions (material or no material), penalization's are applied, and for the problems of low density we see a clear tendency toward solutions which more or less are truss or frame structures. Often the accuracy of the finite element models for the continuum is then at the limits with respect to accuracy. The purpose of the presented project is to make a comparison between optimal designs found by known methods for topology optimization of continuum structures and optimal designs of structures modeled as trusses. For a statically determined truss each bar can be designed independently and therefore must be fully stressed in an optimal design. We want to put focus on the basic knowledge which gives optimality criteria for single load cases with only a single constraint. Truss and continuum examples are analyzed, optimized, and evaluated to get further insight into the influence from the basic modeling, being truss or continuum. Stiffness as well as strength are important aspects of optimal design, and elastic energy density is a general measure of these constraints.
机译:在连续拓扑优化中,由此产生的最佳设计高度取决于可用的材料量,相对于可能的设计空间的大小。为了获得黑白解决方案(材料或没有材料),应用惩罚,并且对于低密度的问题,我们看到往往的解决方案的透明趋势或多或少是桁架或框架结构。然后,连续内的有限元模型的准确性随后是关于精度的限制。所呈现的项目的目的是在拓扑结构的已知方法中找到最佳设计,以及作为桁架建模的结构的最佳设计。对于静态确定的桁架,每个杆可以独立设计,因此必须在最佳设计中完全压力。我们希望专注于基本知识,这为单个负载箱提供了最优性标准,只有单个约束。分析,优化和评估桁架和连续实例,以进一步了解基本建模,桁架或连续性的影响。刚度以及强度是最佳设计的重要方面,弹性能量密度是这些约束的一般测量。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号