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Topology optimization of compliant mechanisms using the improved Quadrilateral Discretization model

机译:使用改进的四边形离散化模型对兼容机制进行拓扑优化

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摘要

Topology in geometry is the learning of spatial properties of an article, which remain unchanged when the article is subjected to certain kind of alteration. It deals with the material division in a design area to achieve maximum stiffness and slightest weight. Compliant mechanism can basically be described as a sole piece flexible arrangement, which uses elastic deformation to attain the preferred force and motion transfer. Topology optimization applied to compliant mechanism should result in a formation, which has minimum weight with maximum stiffness and fits all the desired requirements.;Quadrilateral Discretization is one of the process used for topology optimization where in the design area is discretized into columns and rows of quadrilaterals. These quadrilaterals are called design cells. Each design cell is analyzed for material density and stress constraints to achieve design objective. GA (genetic algorithm) is used to conduct the sensitivity analysis and get an optimum solution. The regular quadrilateral discretization method has a few drawbacks like point connections between design cells and sharp edges of the material. In this thesis we propose to modify this quadrilateral method in such a manner which eliminates the drawbacks of ordinary discretization method.;The improved quadrilateral discretization model for the topology optimization of compliant mechanisms will be worked in my thesis. The design domain is discretized into quadrilateral design cells and each quadrilateral design cell is further divided into triangular cells. In this improved quadrilateral discretization process we remove all kinds of dangling quadrilateral cells and sharp corners. The local stress constraint is directly imposed on each triangular analysis cell to make the synthesized compliant mechanism safe. The binary bit array genetic algorithm is used to search for the optimal topology to circumvent the geometrical bias against the vertical design cells.
机译:几何学中的拓扑是学习商品的空间特​​性,当商品进行某种更改时,其保持不变。它处理设计区域中的材料划分,以实现最大的刚度和最小的重量。柔顺的机构基本上可以描述为单件柔性装置,它利用弹性变形来获得最佳的力和运动传递。应用于顺应性机构的拓扑优化应形成一种结构,该结构具有最小的重量和最大的刚度,并符合所有期望的要求。四边形离散化是用于拓扑优化的过程之一,其中在设计区域中将其离散化为行的列和行四边形。这些四边形称为设计单元。分析每个设计单元的材料密度和应力约束,以实现设计目标。 GA(遗传算法)用于进行灵敏度分析并获得最佳解决方案。常规的四边形离散化方法具有一些缺陷,例如设计单元之间的点连接和材料的尖锐边缘。本文提出了一种改进的四边形离散化方法,以消除普通离散化方法的弊端。本文将研究改进的四边形离散化模型,用于顺应性机构的拓扑优化。将设计域离散为四边形设计单元,并将每个四边形设计单元进一步划分为三角形单元。在这种改进的四边形离散过程中,我们删除了各种悬空的四边形单元和尖角。局部应力约束直接施加在每个三角形分析单元上,以使合成的柔顺机构安全。二进制位阵列遗传算法用于搜索最佳拓扑,以规避针对垂直设计单元的几何偏差。

著录项

  • 作者

    Mandala, Avinash Reddy.;

  • 作者单位

    Texas A&M University - Kingsville.;

  • 授予单位 Texas A&M University - Kingsville.;
  • 学科 Mechanical engineering.
  • 学位 M.S.
  • 年度 2012
  • 页码 47 p.
  • 总页数 47
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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