HIGHER GENERATING SUBGROUPS AND COHEN-MACAULAY COMPLEXES

Brück B (2020)
PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY 63(1): 275-285.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Abstract / Bemerkung
We show how to find higher generating families of subgroups, in the sense of Abels and Holz, for groups acting on Cohen-Macaulay complexes. We apply this to groups with a BN-pair to prove higher generation by parabolic and Levi subgroups and describe higher generating families of parabolic subgroups in Aut(F-n).
Stichworte
higher generating subgroups; Cohen-Macaulay complexes; groups with; BN-pair; Tits buildings; automorphism groups of free groups
Erscheinungsjahr
2020
Zeitschriftentitel
PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY
Band
63
Ausgabe
1
Seite(n)
275-285
ISSN
0013-0915
eISSN
1464-3839
Page URI
https://pub.uni-bielefeld.de/record/2941244

Zitieren

Brück B. HIGHER GENERATING SUBGROUPS AND COHEN-MACAULAY COMPLEXES. PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY. 2020;63(1):275-285.
Brück, B. (2020). HIGHER GENERATING SUBGROUPS AND COHEN-MACAULAY COMPLEXES. PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY, 63(1), 275-285. doi:10.1017/S0013091519000415
Brück, Benjamin. 2020. “HIGHER GENERATING SUBGROUPS AND COHEN-MACAULAY COMPLEXES”. PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY 63 (1): 275-285.
Brück, B. (2020). HIGHER GENERATING SUBGROUPS AND COHEN-MACAULAY COMPLEXES. PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY 63, 275-285.
Brück, B., 2020. HIGHER GENERATING SUBGROUPS AND COHEN-MACAULAY COMPLEXES. PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY, 63(1), p 275-285.
B. Brück, “HIGHER GENERATING SUBGROUPS AND COHEN-MACAULAY COMPLEXES”, PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY, vol. 63, 2020, pp. 275-285.
Brück, B.: HIGHER GENERATING SUBGROUPS AND COHEN-MACAULAY COMPLEXES. PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY. 63, 275-285 (2020).
Brück, Benjamin. “HIGHER GENERATING SUBGROUPS AND COHEN-MACAULAY COMPLEXES”. PROCEEDINGS OF THE EDINBURGH MATHEMATICAL SOCIETY 63.1 (2020): 275-285.
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