Equivariant correspondences and the Borel–Bott–Weil theorem
We prove an analog of the Borel–Bott–Weil theorem in equivariant KK-theory by constructing certain canonical equivariant correspondences between minimal flag varieties G/B, with G a complex semisimple Lie group.
| Authors: | |
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| Document types: | Article |
| Media types: | Text |
| Publication date: | 2017 |
| Date of publication on miami: | 01.03.2017 |
| Modification date: | 27.01.2023 |
| Source: | Münster Journal of Mathematics, 10 (2017), S. 59-74 |
| Publisher: |
Mathematisches Institut (Universität Münster)
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| Edition statement: | [Electronic ed.] |
| DDC Subject: | 510: Mathematik |
| License: | InC 1.0 |
| Language: | Englisch |
| Format: | PDF document |
| URN: | urn:nbn:de:hbz:6-33249452996 |
| Other Identifiers: | DOI: 10.17879/33249452641 |
| Permalink: | https://nbn-resolving.de/urn:nbn:de:hbz:6-33249452996 |
| Digital documents: | mjm_2017_10_59-74.pdf |
We prove an analog of the Borel–Bott–Weil theorem in equivariant KK-theory by constructing certain canonical equivariant correspondences between minimal flag varieties G/B, with G a complex semisimple Lie group.