Presentations of discrete groups, acting on simply connected manifolds, in terms of parametrized systems of Coxeter matrices—A systematic approach

Dress A (1987)
Advances in Mathematics 63(2): 196-212.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Erscheinungsjahr
1987
Zeitschriftentitel
Advances in Mathematics
Band
63
Ausgabe
2
Seite(n)
196-212
ISSN
0001-8708
Page URI
https://pub.uni-bielefeld.de/record/1655905

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Dress A. Presentations of discrete groups, acting on simply connected manifolds, in terms of parametrized systems of Coxeter matrices—A systematic approach. Advances in Mathematics. 1987;63(2):196-212.
Dress, A. (1987). Presentations of discrete groups, acting on simply connected manifolds, in terms of parametrized systems of Coxeter matrices—A systematic approach. Advances in Mathematics, 63(2), 196-212. https://doi.org/10.1016/0001-8708(87)90053-3
Dress, Andreas. 1987. “Presentations of discrete groups, acting on simply connected manifolds, in terms of parametrized systems of Coxeter matrices—A systematic approach”. Advances in Mathematics 63 (2): 196-212.
Dress, A. (1987). Presentations of discrete groups, acting on simply connected manifolds, in terms of parametrized systems of Coxeter matrices—A systematic approach. Advances in Mathematics 63, 196-212.
Dress, A., 1987. Presentations of discrete groups, acting on simply connected manifolds, in terms of parametrized systems of Coxeter matrices—A systematic approach. Advances in Mathematics, 63(2), p 196-212.
A. Dress, “Presentations of discrete groups, acting on simply connected manifolds, in terms of parametrized systems of Coxeter matrices—A systematic approach”, Advances in Mathematics, vol. 63, 1987, pp. 196-212.
Dress, A.: Presentations of discrete groups, acting on simply connected manifolds, in terms of parametrized systems of Coxeter matrices—A systematic approach. Advances in Mathematics. 63, 196-212 (1987).
Dress, Andreas. “Presentations of discrete groups, acting on simply connected manifolds, in terms of parametrized systems of Coxeter matrices—A systematic approach”. Advances in Mathematics 63.2 (1987): 196-212.
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