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  2. Laves graph - Wikipedia

    en.wikipedia.org/wiki/Laves_graph

    The regular skew polyhedron onto which the Laves graph can be inscribed. The edges of the Laves graph are diagonals of some of the squares of this polyhedral surface. As Coxeter (1955) describes, the vertices of the Laves graph can be defined by selecting one out of every eight points in the three-dimensional integer lattice, and forming their nearest neighbor graph.

  3. Trihexagonal tiling - Wikipedia

    en.wikipedia.org/wiki/Trihexagonal_tiling

    A second expression in three dimensions has parallel layers of two dimensional lattices and is called an orthorhombic-kagome lattice. [8] The trihexagonal prismatic honeycomb represents its edges and vertices. Some minerals, namely jarosites and herbertsmithite, contain two-dimensional layers or three-dimensional kagome lattice arrangement of ...

  4. Rhombille tiling - Wikipedia

    en.wikipedia.org/wiki/Rhombille_tiling

    In condensed matter physics, the rhombille tiling is known as the dice lattice, diced lattice, or dual kagome lattice. It is one of several repeating structures used to investigate Ising models and related systems of spin interactions in diatomic crystals , [ 21 ] and it has also been studied in percolation theory .

  5. Bravais lattice - Wikipedia

    en.wikipedia.org/wiki/Bravais_lattice

    2×2×2 unit cells of a diamond cubic lattice. In three-dimensional space there are 14 Bravais lattices. These are obtained by combining one of the seven lattice systems with one of the centering types. The centering types identify the locations of the lattice points in the unit cell as follows:

  6. Unit cell - Wikipedia

    en.wikipedia.org/wiki/Unit_cell

    A primitive cell is a unit cell that contains exactly one lattice point. For unit cells generally, lattice points that are shared by n cells are counted as ⁠ 1 / n ⁠ of the lattice points contained in each of those cells; so for example a primitive unit cell in three dimensions which has lattice points only at its eight vertices is considered to contain ⁠ 1 / 8 ⁠ of each of them. [3]

  7. Latticework - Wikipedia

    en.wikipedia.org/wiki/Latticework

    Latticework may be functional – for example, to allow airflow to or through an area; structural, as a truss in a lattice girder; [2] used to add privacy, as through a lattice screen; purely decorative; or some combination of these. Latticework in stone or wood from the classical period is also called Roman lattice or transenna (plural transenne).

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