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Strongly pseudo-convex CR space forms

Cho Jong Taek

Complex Manifolds · 2019

doi:10.1515/coma-2019-0014 (opens in a new tab)

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Abstract

For a contact manifold, we study a strongly pseudo-convex CR space form with constant holomorphic sectional curvature for the Tanaka-Webster connection. We prove that a strongly pseudo-convex CR space form M is weakly locally pseudo-Hermitian symmetric if and only if (i) dim M = 3, (ii) M is a Sasakian space form, or (iii) M is locally isometric to the unit tangent sphere bundle T1(𝔿n+1) of a hyperbolic space 𝔿n+1 of constant curvature −1.

Abstract licence: CC BY

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