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Fractality of refined triangular grids and space-filling curves

机译:精制三角形网格的分形性和空间填充曲线

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In this paper we explain the fractal geometry of refined and derefined triangular and tetrahedral meshes by means of the application of iterated function systems (IFS). These meshes feature a remarkable amplifying invariance under changes of scale. The applications of IFS families are shown equivalent to the use of adaptive strategies that combine the refinement procedure with the derefinement procedure. In addition, space-filling curves (SFC) are used to assign a binary code for any 2D triangular refined mesh. SFC are also shown as useful for the problem of automatic domain decomposition.
机译:在本文中,我们通过迭代函数系统(IFS)的应用来解释精制和非精制三角形和四面体网格的分形几何。这些网格在缩放比例变化时具有明显的放大不变性。所示的IFS系列应用程序等同于将细化过程与去细化过程相结合的自适应策略的使用。此外,空间填充曲线(SFC)用于为任何2D三角形精制网格分配二进制代码。 SFC也显示为对自动域分解问题有用。

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