The dual Bonahon-Schläfli formula
DOI10.2140/agt.2021.21.279zbMath1472.53086arXiv1808.08936OpenAlexW2888059944MaRDI QIDQ2664179
Publication date: 20 April 2021
Published in: Algebraic \& Geometric Topology (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1808.08936
hyperbolic geometryKleinian groupsSchläfli formulaconvex cocompactdual volumedual Bonahon-Schläfli formula
Integral geometry (53C65) General geometric structures on low-dimensional manifolds (57M50) Convex sets in (3) dimensions (including convex surfaces) (52A15) Kleinian groups (aspects of compact Riemann surfaces and uniformization) (30F40) General topology of 3-manifolds (57K30)
Related Items (max. 100)
Cites Work
- A symplectic map between hyperbolic and complex Teichmüller theory
- On the renormalized volume of hyperbolic 3-manifolds
- Earthquakes are analytic
- The geometry of Teichmüller space via geodesic currents
- A characterization of compact convex polyhedra in hyperbolic 3-space
- Shearing hyperbolic surfaces, bending pleated surfaces and Thurston's symplectic form
- A Schläfli-type formula for convex cores of hyperbolic \(3\)-manifolds
- Variations of the boundary geometry of \(3\)-dimensional hyperbolic convex cores
- Continuity of convex hull boundaries
- Transverse Hölder distributions for geodesic laminations
- The renormalized volume and the volume of the convex core of quasifuchsian manifolds
- Schwarzian derivatives, projective structures, and the Weil-Petersson gradient flow for renormalized volume
- The Schläfli formula in Einstein manifolds with boundary
- Geodesic laminations with transverse hölder distributions1
This page was built for publication: The dual Bonahon-Schläfli formula
