Coincidence site modules in 3-space
Baake M, Pleasants P, Rehmann U (2007)
Discrete & Computational Geometry volume 38(1): 111-138.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Autor*in
Baake, MichaelUniBi;
Pleasants, Peter;
Rehmann, UlfUniBi
Einrichtung
Abstract / Bemerkung
The coincidence site lattice (CSL) problem and its generalization to Z-modules in Euclidean 3-space is revisited, and various results and conjectures are proved in a unified way, by using maximal orders in quaternion algebras of class number I over real algebraic number fields.
Erscheinungsjahr
2007
Zeitschriftentitel
Discrete & Computational Geometry volume
Band
38
Ausgabe
1
Seite(n)
111-138
ISSN
0179-5376
Page URI
https://pub.uni-bielefeld.de/record/1593636
Zitieren
Baake M, Pleasants P, Rehmann U. Coincidence site modules in 3-space. Discrete & Computational Geometry volume . 2007;38(1):111-138.
Baake, M., Pleasants, P., & Rehmann, U. (2007). Coincidence site modules in 3-space. Discrete & Computational Geometry volume , 38(1), 111-138. https://doi.org/10.1007/s00454-007-1327-6
Baake, Michael, Pleasants, Peter, and Rehmann, Ulf. 2007. “Coincidence site modules in 3-space”. Discrete & Computational Geometry volume 38 (1): 111-138.
Baake, M., Pleasants, P., and Rehmann, U. (2007). Coincidence site modules in 3-space. Discrete & Computational Geometry volume 38, 111-138.
Baake, M., Pleasants, P., & Rehmann, U., 2007. Coincidence site modules in 3-space. Discrete & Computational Geometry volume , 38(1), p 111-138.
M. Baake, P. Pleasants, and U. Rehmann, “Coincidence site modules in 3-space”, Discrete & Computational Geometry volume , vol. 38, 2007, pp. 111-138.
Baake, M., Pleasants, P., Rehmann, U.: Coincidence site modules in 3-space. Discrete & Computational Geometry volume . 38, 111-138 (2007).
Baake, Michael, Pleasants, Peter, and Rehmann, Ulf. “Coincidence site modules in 3-space”. Discrete & Computational Geometry volume 38.1 (2007): 111-138.
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