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Packing circles and spheres on surfaces

机译:在表面上包装圆圈和球形

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Inspired by freeform designs in architecture which involve circles and spheres, we introduce a new kind of triangle mesh whose faces' incircles form a packing. As it turns out, such meshes have a rich geometry and allow us to cover surfaces with circle patterns, sphere packings, approximate circle packings, hexagonal meshes which carry a torsion-free support structure, hybrid tri-hex meshes, and others. We show how triangle meshes can be optimized so as to have the incircle packing property. We explain their relation to conformal geometry and implications on solvability of optimization. The examples we give confirm that this kind of meshes is a rich source of geometric structures relevant to architectural geometry.
机译:灵感来自涉及圆圈和球体的架构中的自由形状设计,我们介绍了一种新的三角网,其面孔的休假形成包装。事实证明,这种网格具有富有的几何形状,并允许我们覆盖具有圆形图案的曲面,球形封装,近似圆包装,携带无扭转支撑结构的六角网格,杂交三六角网格等。我们展示了三角形网格如何优化,以便具有暂时的包装属性。我们解释了它们与保形几何形状的关系和对优化可动性的影响。我们给出的示例确认这种网格是与架构几何相关的丰富几何结构的源泉。

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