Finite-volume complex-hyperbolic surfaces, their toroidal compactifications, and geometric applications

DOI10.2140/PJM.2012.255.305zbMath1255.14027arXiv1101.4263OpenAlexW2963633214MaRDI QIDQ429100

Luca Fabrizio Di Cerbo

Publication date: 26 June 2012

Published in: Pacific Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1101.4263

zbMATH Keywords

toroidal compactificationball quotient

Mathematics Subject Classification ID

Global differential geometry of Hermitian and Kählerian manifolds (53C55) Global Riemannian geometry, including pinching (53C20) Surfaces of general type (14J29)

Related Items (6)

On the impossibility of four-dimensional complex-hyperbolic Einstein Dehn filling ⋮ Bielliptic ball quotient compactifications and lattices in \(\operatorname{PU}(2,1)\) with finitely generated commutator subgroup ⋮ A sharp cusp count for complex hyperbolic surfaces and related results ⋮ On the Hopf problem and a conjecture of Liu-Maxim-Wang ⋮ Finite-volume complex surfaces without cuspidal Einstein metrics ⋮ Classification and arithmeticity of toroidal compactifications with \(3\overline{c}_2=\overline{c}_1^2=3\)

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