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Graph rotation systems for physical construction of large structures.

机译:用于大型结构物理构造的图形旋转系统。

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摘要

In this dissertation, I present an approach for physical construction of large structures. The approach is based on the graph rotation system framework. I propose two kinds of physical structures to represent the shape of design models. I have developed techniques to generate developable panels from any input polygonal mesh, which can be easily assembled to get the shape of the input polygonal mesh.;The first structure is called plain woven structures. I have developed the "projection method" to convert mathematical weaving cycles on any given polygonal mesh to developable strip panels. The width of weaving strips varies so that the surface of the input model can be covered almost completely. When these strip panels are assembled together, resulting shape resembles to a weaving in 3-space.;The second structure is called band decomposition structures. I have developed a method to convert any given polygonal mesh into star-like developable elements, which we call vertex panels. Assembling vertex panels results in band decomposition structures. These band decomposition structures correspond to 2D-thickening of graphs embedded on surfaces. These band decompositions are contractible to their original graph. In a 2D-thickening, each vertex thickens to a polygon and each edge thickens to a band. Within the resulting band decomposition, each polygon corresponds to a vertex and each band corresponds to an edge that connects two vertex polygons.;Since the approach is based on graph rotation system framework, the two structures do not have restrictions on design models. The input mesh can be of any genus. The faces in the input mesh can be triangle, quadrilateral, and any polygon. The advantages of this kind of large physical structure construction are low-cost material and prefabrication, easy assemble. Our techniques take the digital fabrication in a new direction and create complex and organic 3D forms. Along the theme of architecture this research has great implication for structure design and makes the more difficult task of construction techniques easier to understand for the fabricator. It has implications to the sculpture world as well as architecture.
机译:在这篇论文中,我提出了一种大型结构的物理构造方法。该方法基于图旋转系统框架。我提出了两种物理结构来表示设计模型的形状。我已经开发了从任何输入多边形网格生成可展开面板的技术,可以轻松地组装这些面板以获得输入多边形网格的形状。第一个结构称为平纹编织结构。我已经开发了“投影方法”,可以将任何给定的多边形网格上的数学编织周期转换为可开发的条形面板。编织带的宽度各不相同,因此输入模型的表面几乎可以完全覆盖。当这些条形面板组装在一起时,最终的形状类似于在3空间中编织。第二种结构称为带分解结构。我已经开发出一种方法,可以将任何给定的多边形网格转换为星形可展开元素,我们将其称为顶点面板。组装顶点面板会导致带分解结构。这些能带分解结构对应于嵌入表面的图的2D加厚。这些带分解对于其原始图是可收缩的。在2D增厚中,每个顶点加粗为多边形,每个边缘加粗为带。在结果带分解中,每个多边形对应一个顶点,每个带对应一个连接两个顶点多边形的边。由于该方法基于图旋转系统框架,因此这两个结构对设计模型没有限制。输入网格可以是任何属。输入网格中的面可以是三角形,四边形和任何多边形。这种大型物理结构的优点是材料成本低廉,预制,易于组装。我们的技术将数字制造带入一个新的方向,并创建复杂的有机3D形式。沿着建筑的主题,这项研究对结构设计具有重要的意义,并使制造技术人员更容易理解更困难的施工技术。它对雕塑世界以及建筑都有影响。

著录项

  • 作者

    Xing, Qing.;

  • 作者单位

    Texas A&M University.;

  • 授予单位 Texas A&M University.;
  • 学科 Engineering Architectural.;Architecture.;Computer Science.
  • 学位 Ph.D.
  • 年度 2011
  • 页码 130 p.
  • 总页数 130
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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