- Author
- Theo Grundhöfer, Linus Kramer, Hendrik Van Maldeghem (UGent) and Richard M Weiss
- Organization
- Abstract
- Let Delta be a spherical building each of whose irreducible components is infinite, has rank at least 2 and satisfies the Moufang condition. We show that Delta can be given the structure of a topological building that is compact and totally disconnected precisely when Delta is the building at infinity of a locally finite affine building.
- Keywords
- compact building, Moufang property, locally compact group, CONNECTED POLYGONS, PLANES
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Citation
Please use this url to cite or link to this publication: http://hdl.handle.net/1854/LU-3132668
- MLA
- Grundhöfer, Theo, et al. “Compact Totally Disconnected Moufang Buildings.” TOHOKU MATHEMATICAL JOURNAL, vol. 64, no. 3, 2012, pp. 333–60.
- APA
- Grundhöfer, T., Kramer, L., Van Maldeghem, H., & Weiss, R. M. (2012). Compact totally disconnected Moufang buildings. TOHOKU MATHEMATICAL JOURNAL, 64(3), 333–360.
- Chicago author-date
- Grundhöfer, Theo, Linus Kramer, Hendrik Van Maldeghem, and Richard M Weiss. 2012. “Compact Totally Disconnected Moufang Buildings.” TOHOKU MATHEMATICAL JOURNAL 64 (3): 333–60.
- Chicago author-date (all authors)
- Grundhöfer, Theo, Linus Kramer, Hendrik Van Maldeghem, and Richard M Weiss. 2012. “Compact Totally Disconnected Moufang Buildings.” TOHOKU MATHEMATICAL JOURNAL 64 (3): 333–360.
- Vancouver
- 1.Grundhöfer T, Kramer L, Van Maldeghem H, Weiss RM. Compact totally disconnected Moufang buildings. TOHOKU MATHEMATICAL JOURNAL. 2012;64(3):333–60.
- IEEE
- [1]T. Grundhöfer, L. Kramer, H. Van Maldeghem, and R. M. Weiss, “Compact totally disconnected Moufang buildings,” TOHOKU MATHEMATICAL JOURNAL, vol. 64, no. 3, pp. 333–360, 2012.
@article{3132668,
abstract = {{Let Delta be a spherical building each of whose irreducible components is infinite, has rank at least 2 and satisfies the Moufang condition. We show that Delta can be given the structure of a topological building that is compact and totally disconnected precisely when Delta is the building at infinity of a locally finite affine building.}},
author = {{Grundhöfer, Theo and Kramer, Linus and Van Maldeghem, Hendrik and Weiss, Richard M}},
issn = {{0040-8735}},
journal = {{TOHOKU MATHEMATICAL JOURNAL}},
keywords = {{compact building,Moufang property,locally compact group,CONNECTED POLYGONS,PLANES}},
language = {{eng}},
number = {{3}},
pages = {{333--360}},
title = {{Compact totally disconnected Moufang buildings}},
volume = {{64}},
year = {{2012}},
}