Manifolds with holonomy group \(Z_2\oplus Z_2\) and first Betti number zero

DOI10.4310/JDG/1214432790zbMath0349.53027OpenAlexW1600038631WikidataQ115192283 ScholiaQ115192283MaRDI QIDQ1234925

Peter V. Z. Cobb

Publication date: 1975

Published in: Journal of Differential Geometry (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.4310/jdg/1214432790

Mathematics Subject Classification ID

Global Riemannian geometry, including pinching (53C20)

Related Items (9)

The spectrum of continuously perturbed operators and the Laplacian on forms ⋮ The spectrum of the Laplacian on forms over flat manifolds ⋮ Compact flat manifolds with holonomy group 𝐙₂⊕𝐙₂ ⋮ Isospectral compact flat manifolds ⋮ The geometry of a bi-Lagrangian manifold ⋮ Torsion-free groups with indecomposable holonomy group. I ⋮ Quaternion Kähler flat manifolds ⋮ Five dimensional Bieberbach groups with trivial centre ⋮ Compact flat manifolds with holonomy group \(\mathbb Z_2\oplus\mathbb Z_2\). II

This page was built for publication: Manifolds with holonomy group \(Z_2\oplus Z_2\) and first Betti number zero