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- W2999433493 abstract "Let $Gamma$ be a discrete group of isometries acting on the complex hyperbolic $n$-space $mathbb{H}^n_mathbb{C}$. In this note, we prove that if $Gamma$ is convex-cocompact, torsion-free, and the critical exponent $delta(Gamma)$ is strictly lesser than $2$, then the complex manifold $mathbb{H}^n_mathbb{C}/Gamma$ is Stein. We also discuss several related conjectures." @default.
- W2999433493 created "2020-01-23" @default.
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- W2999433493 date "2020-01-12" @default.
- W2999433493 modified "2023-09-27" @default.
- W2999433493 title "A note on complex-hyperbolic Kleinian groups" @default.
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