The Auslander conjecture for groups leaving a form of signature (n-2,2) invariant
Abels H, Margulis GA, Soifer GA (2005)
Israel Journal of Mathematics 148: 11-21.
Zeitschriftenaufsatz
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Autor*in
Abels, HerbertUniBi;
Margulis, G. A.;
Soifer, G. A.
Einrichtung
Abstract / Bemerkung
The Auslander conjecture claims that every affine crystallographic group Gamma is virtually solvable. We prove here this conjecture for the case when the linear part of Gamma is contained in the orthogonal group O(n - 2, 2).
Erscheinungsjahr
2005
Zeitschriftentitel
Israel Journal of Mathematics
Band
148
Seite(n)
11-21
ISSN
0021-2172
Page URI
https://pub.uni-bielefeld.de/record/1600820
Zitieren
Abels H, Margulis GA, Soifer GA. The Auslander conjecture for groups leaving a form of signature (n-2,2) invariant. Israel Journal of Mathematics. 2005;148:11-21.
Abels, H., Margulis, G. A., & Soifer, G. A. (2005). The Auslander conjecture for groups leaving a form of signature (n-2,2) invariant. Israel Journal of Mathematics, 148, 11-21. https://doi.org/10.1007/BF02775430
Abels, Herbert, Margulis, G. A., and Soifer, G. A. 2005. “The Auslander conjecture for groups leaving a form of signature (n-2,2) invariant”. Israel Journal of Mathematics 148: 11-21.
Abels, H., Margulis, G. A., and Soifer, G. A. (2005). The Auslander conjecture for groups leaving a form of signature (n-2,2) invariant. Israel Journal of Mathematics 148, 11-21.
Abels, H., Margulis, G.A., & Soifer, G.A., 2005. The Auslander conjecture for groups leaving a form of signature (n-2,2) invariant. Israel Journal of Mathematics, 148, p 11-21.
H. Abels, G.A. Margulis, and G.A. Soifer, “The Auslander conjecture for groups leaving a form of signature (n-2,2) invariant”, Israel Journal of Mathematics, vol. 148, 2005, pp. 11-21.
Abels, H., Margulis, G.A., Soifer, G.A.: The Auslander conjecture for groups leaving a form of signature (n-2,2) invariant. Israel Journal of Mathematics. 148, 11-21 (2005).
Abels, Herbert, Margulis, G. A., and Soifer, G. A. “The Auslander conjecture for groups leaving a form of signature (n-2,2) invariant”. Israel Journal of Mathematics 148 (2005): 11-21.
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