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- W3094093399 abstract "We prove that any metric with curvature $leq -1$ (in the sense of A. D. Alexandrov) on a closed surface of genus $>1$ is isometric to the induced intrinsic metric on a space-like convex surface in a Lorentzian manifold of dimension $(2+1)$ with sectional curvature $-1$. The proof is done by approximation, using a result about isometric immersion of smooth metrics by Labourie--Schlenker." @default.
- W3094093399 created "2020-10-29" @default.
- W3094093399 creator A5005794904 @default.
- W3094093399 date "2019-11-06" @default.
- W3094093399 modified "2023-09-27" @default.
- W3094093399 title "Realizing metrics of curvature $leq -1$ on closed surfaces in Fuchsian anti-de Sitter manifolds" @default.
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