\(\hat A\)-genus on non-spin manifolds with \(S^ 1\) actions and the classification of positive quaternion-Kähler 12-manifolds.
From MaRDI portal
Publication:1777973
DOI10.4310/jdg/1090351527zbMath1071.53027OpenAlexW4234530687WikidataQ115201601 ScholiaQ115201601MaRDI QIDQ1777973
Haydeé Herrera, Rafael Herrera
Publication date: 26 May 2005
Published in: Journal of Differential Geometry (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4310/jdg/1090351527
Hyper-Kähler and quaternionic Kähler geometry, ``special geometry (53C26) Elliptic genera (58J26) Differential geometry of symmetric spaces (53C35)
Related Items (18)
Algebraic torus actions on contact manifolds ⋮ Obstructions to positive curvature and symmetry ⋮ Elliptic genera of level \(N\) on complex \(\pi_{2}\)-finite manifolds ⋮ On SO(3)-bundles over the Wolf spaces ⋮ Circle actions on 6-dimensional oriented manifolds with 4 fixed points ⋮ On the classification of positive quaternionic Kähler manifolds with \(b_{4} = 1\) ⋮ The signature and the elliptic genus of \(\pi_{2}\)-finite manifolds with circle actions. ⋮ Rigidity and vanishing theorems for almost quaternionic manifolds ⋮ Positively curved \(\pi_2\)-finite manifolds ⋮ On positive quaternionic Kähler manifolds with \(b_{4} = 1\) ⋮ The \(\hat A\)-genus of \(S^{1}\)-manifolds with finite second homotopy group ⋮ Higher \(\hat A\)-genera on certain non-spin \(S^{1}\)-manifolds ⋮ Elliptic genera on non-spin Riemannian symmetric spaces with \(b_{2}=0\) ⋮ Erratum to ``The signature and the elliptic genus of \(\pi_2\)-finite manifolds with circle actions ⋮ \(S^{1}\)-actions on highly connected manifolds ⋮ Circle actions on oriented manifolds with discrete fixed point sets and classification in dimension 4 ⋮ On positive quaternionic Kähler manifolds with certain symmetry rank ⋮ Torus actions of generalized odd type on oriented manifolds
This page was built for publication: \(\hat A\)-genus on non-spin manifolds with \(S^ 1\) actions and the classification of positive quaternion-Kähler 12-manifolds.