Jones, R.G (1993) Enumerating Uniform Polyhedral Surfaces with Triangular Faces. In: 14th British Combinatorial Conference/Annual General Meeting of the Institute-of-Combinatorics-and-Its-Applications, Keele, England.
|The full text of this publication is not available from this repository. (Contact us about this Publication)|
The four infinite sets of planes x + y + z = n, -x + y + z = N, x - y + z = n, x + y - z = n, where n=...-3, -2, - 1,0, 1,2, 3,... divide space into tetrahedral and octahedral regions. A subset of the set of triangular faces of these regions may be chosen so that they form a uniform polyhedral surface, i.e. a surface whose vertices are all equivalent under a group of isometries. There are 26 such surfaces of hyperbolic type; these have 7, 8, 9 or 12 triangles around each vertex.
|Item Type:||Conference or workshop item (Other)|
|Subjects:||Q Science > QA Mathematics (inc Computing science)|
|Divisions:||Faculties > Science Technology and Medical Studies > School of Mathematics Statistics and Actuarial Science|
|Depositing User:||P. Ogbuji|
|Date Deposited:||28 May 2009 20:34|
|Last Modified:||02 Jun 2009 07:50|
|Resource URI:||http://kar.kent.ac.uk/id/eprint/19630 (The current URI for this page, for reference purposes)|
- Depositors only (login required):