\(\text{Spin}^c\)-manifolds with \(\text{Pin}(2)\)-action

DOI10.1007/s002080050327zbMath0963.19002OpenAlexW2031288677MaRDI QIDQ1962557

Anand Dessai

Publication date: 18 June 2001

Published in: Mathematische Annalen (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s002080050327

zbMATH Keywords

Dirac operatorselliptic genusvanishing theoremWitten genus

Mathematics Subject Classification ID

Equivariant fiber spaces and bundles in algebraic topology (55R91) Equivariant (K)-theory (19L47) Obstructions to group actions ((K)-theoretic aspects) (19J35)

Related Items (8)

GEOMETRY OF SPIN ANDSPIN^cSTRUCTURES IN THE M-THEORY PARTITION FUNCTION ⋮ Complete intersections with \(S^{1}\)-action ⋮ Dirac operators and symmetries of quasitoric manifolds ⋮ Rigidity and vanishing theorems for almost quaternionic manifolds ⋮ \(S^{1}\)-actions on highly connected manifolds ⋮ The kernel of the Rarita-Schwinger operator on Riemannian spin manifolds ⋮ String^{𝑐} structures and modular invariants ⋮ Homotopy complex projective spaces with \(Pin\)(2)-action

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