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Quasiperiodic Tilings Derived from Deformed Cuboctahedra

机译:变形的八面体衍生的准周期性平铺

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3D quasiperiodic tilings derived from deformed cuboctahedra are obtained by projection from 7D or 6D lattice space to 3D tile-space.Lattice matrices defining the projections from 7D or 6D lattice space to tile-and test-space are given by introducing a deformation parameter.Two types of lattice matrices are considered,orthonormal and row-wise orthogonal,both are corresponding to deformation of a cuboctahedron along the z-direction but the latter is corresponding to uniform deformation.Both 3D and 2D tilings are investigated though the latter is merely derived as a degenerate case of the former.
机译:通过从7D或6D晶格空间投影到3D瓷砖空间获得从变形立方八面体衍生的3D准平铺瓷砖,并通过引入变形参数给出定义从7D或6D晶格空间到瓷砖和测试空间的投影的格矩阵.2考虑了晶格矩阵的类型,正交和行正交都与立方八面体沿z方向的变形相对应,而后者则与均匀变形相对应。虽然仅将3D和2D切片推导为以下形式,但对3D和2D切片进行了研究前者的堕落案例。

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