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首页> 外文期刊>ACM Transactions on Graphics >Computing Self-Supporting Surfaces by Regular Triangulation
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Computing Self-Supporting Surfaces by Regular Triangulation

机译:通过规则三角剖分计算自支撑曲面

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Masonry structures must be compressively self-supporting; designing such surfaces forms an important topic in architecture as well as a challenging problem in geometric modeling. Under certain conditions, a surjective mapping exists between a power diagram, defined by a set of 2D vertices and associated weights, and the reciprocal diagram that characterizes the force diagram of a discrete self-supporting network. This observation lets us define a new and convenient parameterization for the space of self-supporting networks. Based on it and the discrete geometry of this design space, we present novel geometry processing methods including surface smoothing and remeshing which significantly reduce the magnitude of force densities and homogenize their distribution.
机译:砌体结构必须是受压自支撑的;设计此类曲面是建筑学中的重要主题,也是几何建模中的一个难题。在某些条件下,在由一组2D顶点和关联的权重定义的功率图与表征离散的自支撑网络的力图的倒数图之间存在一个推论性映射。该观察结果使我们可以为自支撑网络的空间定义一个新的且方便的参数化。基于它和该设计空间的离散几何形状,我们提出了新颖的几何形状处理方法,包括表面平滑和重新网格化,可显着减小力密度的大小并使它们的分布均匀化。

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