The homotopy type of a once-suspended 6-manifold and its applications
Cutler T, So T (2022)
Topology and its Applications 318: 108213.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Autor*in
Cutler, TyroneUniBi;
So, Tseleung
Einrichtung
Abstract / Bemerkung
Let M be a closed, oriented, simply connected 6-manifold. After localization away from 2, we give a homotopy decomposition of Sigma M in terms of spheres, Moore spaces and other recognizable spaces. As applications we calculate generalized cohomology groups of M and determine the homotopy types of gauge groups of certain bundles over M. (C) 2022 Elsevier B.V. All rights reserved.
Stichworte
6-manifold;
Reduced cohomology theory;
Gauge group
Erscheinungsjahr
2022
Zeitschriftentitel
Topology and its Applications
Band
318
Art.-Nr.
108213
ISSN
0166-8641
eISSN
1879-3207
Page URI
https://pub.uni-bielefeld.de/record/2966351
Zitieren
Cutler T, So T. The homotopy type of a once-suspended 6-manifold and its applications. Topology and its Applications. 2022;318: 108213.
Cutler, T., & So, T. (2022). The homotopy type of a once-suspended 6-manifold and its applications. Topology and its Applications, 318, 108213. https://doi.org/10.1016/j.topol.2022.108213
Cutler, Tyrone, and So, Tseleung. 2022. “The homotopy type of a once-suspended 6-manifold and its applications”. Topology and its Applications 318: 108213.
Cutler, T., and So, T. (2022). The homotopy type of a once-suspended 6-manifold and its applications. Topology and its Applications 318:108213.
Cutler, T., & So, T., 2022. The homotopy type of a once-suspended 6-manifold and its applications. Topology and its Applications, 318: 108213.
T. Cutler and T. So, “The homotopy type of a once-suspended 6-manifold and its applications”, Topology and its Applications, vol. 318, 2022, : 108213.
Cutler, T., So, T.: The homotopy type of a once-suspended 6-manifold and its applications. Topology and its Applications. 318, : 108213 (2022).
Cutler, Tyrone, and So, Tseleung. “The homotopy type of a once-suspended 6-manifold and its applications”. Topology and its Applications 318 (2022): 108213.
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