General Bourgin–Yang theorems
| dc.contributor.author | Singh, Mahender | |
| dc.date.accessioned | 2020-11-17T11:22:33Z | |
| dc.date.available | 2020-11-17T11:22:33Z | |
| dc.date.issued | 2018 | |
| dc.description | Only IISERM authors are available in the record. | |
| dc.description.abstract | We describe a unified approach to estimating the dimension of f−1(A) for any G-equivariant map f:X→Y and any closed G-invariant subset A⊆Y in terms of connectivity of X and dimension of Y, where G is either a cyclic group of order pk, a p-torus (p a prime), or a torus. | en_US |
| dc.identifier.citation | Topology and its Applications, 249, pp. 112-126 | en_US |
| dc.identifier.other | https://doi.org/10.1016/j.topol.2018.09.010 | |
| dc.identifier.uri | https://www.sciencedirect.com/science/article/pii/S0166864118302190 | |
| dc.identifier.uri | http://hdl.handle.net/123456789/1725 | |
| dc.language.iso | en | en_US |
| dc.publisher | Elsevier B.V. | en_US |
| dc.subject | Borsuk–Ulam theorem | en_US |
| dc.subject | Bourgin–Yang theorem | en_US |
| dc.subject | Cohomological length | en_US |
| dc.subject | Coincidence set | en_US |
| dc.subject | Equivariant map | en_US |
| dc.subject | Representation sphere | en_US |
| dc.title | General Bourgin–Yang theorems | en_US |
| dc.type | Article | en_US |