Marginally outer trapped surfaces in de Sitter space by low-dimensional geometries

DOI10.1016/j.geomphys.2015.06.009zbMath1328.53076OpenAlexW2203042983WikidataQ125823519 ScholiaQ125823519MaRDI QIDQ492898

Emilio Musso, Lorenzo Nicolodi

Publication date: 21 August 2015

Published in: Journal of Geometry and Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.geomphys.2015.06.009

zbMATH Keywords

elastic curveconstant mean curvature surfaceisothermic surfaceconformal Gauss mapmarginally outer trapped surface

Mathematics Subject Classification ID

Related Items (4)

On complete trapped submanifolds in globally hyperbolic spacetimes ⋮ On congruences of Laguerre cycles and their envelopes ⋮ Surfaces in Laguerre geometry ⋮ On the local isometric embedding of trapped surfaces into three-dimensional Riemannian manifolds

Cites Work

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• Holomorphic differentials and Laguerre deformation of surfaces
• Constant mean curvature tori as stationary solutions to the Davey-Stewartson equation
• Area minimization among marginally trapped surfaces in Lorentz-Minkowski space
• The total squared curvature of closed curves
• A duality theorem for Willmore surfaces
• Stability of marginally outer trapped surfaces and existence of marginally outer trapped tubes
• Bryant surfaces with smooth ends
• Complete classification of parallel surfaces in 4-dimensional Lorentzian space forms
• Isothermic surfaces in \(\mathbf E^3\) as soliton surfaces
• Non-special, non-canal isothermic tori with spherical lines of curvature
• Mathematical general relativity: A sampler
• Deformations of stationary surfaces
• The Korteweg–de Vries hierarchy as dynamics of closed curves in the plane
• Spacetime
• The Large Scale Structure of Space-Time
• Möbius geometry of surfaces of constant mean curvature 1 in hyperbolic space

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