Fundamental Domains for Rhombic Lattices with Dihedral Symmetry of Order 8

Damasco JRCG, Frettlöh D, Loquias MJC (2019)
Electronic Journal of Combinatorics 26(3): P3.5.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor/in
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Abstract / Bemerkung
We show by construction that every rhombic lattice in R-2 has a fundamental domain whose symmetry group contains the point group of as a subgroup of index 2. This solves the last open case of a question raised in a preprint by the authors on fundamental domains for planar lattices whose symmetry groups properly contain the point groups of the lattices.
Erscheinungsjahr
2019
Zeitschriftentitel
Electronic Journal of Combinatorics
Band
26
Ausgabe
3
Art.-Nr.
P3.5
ISSN
1077-8926
Page URI
https://pub.uni-bielefeld.de/record/2936942

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Damasco JRCG, Frettlöh D, Loquias MJC. Fundamental Domains for Rhombic Lattices with Dihedral Symmetry of Order 8. Electronic Journal of Combinatorics. 2019;26(3): P3.5.
Damasco, J. R. C. G., Frettlöh, D., & Loquias, M. J. C. (2019). Fundamental Domains for Rhombic Lattices with Dihedral Symmetry of Order 8. Electronic Journal of Combinatorics, 26(3), P3.5
Damasco, J. R. C. G., Frettlöh, D., and Loquias, M. J. C. (2019). Fundamental Domains for Rhombic Lattices with Dihedral Symmetry of Order 8. Electronic Journal of Combinatorics 26:P3.5.
Damasco, J.R.C.G., Frettlöh, D., & Loquias, M.J.C., 2019. Fundamental Domains for Rhombic Lattices with Dihedral Symmetry of Order 8. Electronic Journal of Combinatorics, 26(3): P3.5.
J.R.C.G. Damasco, D. Frettlöh, and M.J.C. Loquias, “Fundamental Domains for Rhombic Lattices with Dihedral Symmetry of Order 8”, Electronic Journal of Combinatorics, vol. 26, 2019, : P3.5.
Damasco, J.R.C.G., Frettlöh, D., Loquias, M.J.C.: Fundamental Domains for Rhombic Lattices with Dihedral Symmetry of Order 8. Electronic Journal of Combinatorics. 26, : P3.5 (2019).
Damasco, Joseph Ray Clarence G., Frettlöh, Dirk, and Loquias, Manuel Joseph C. “Fundamental Domains for Rhombic Lattices with Dihedral Symmetry of Order 8”. Electronic Journal of Combinatorics 26.3 (2019): P3.5.