Gravitational instantons of constant curvature

DOI10.1088/0264-9381/15/9/009zbMath0939.53037OpenAlexW2036118147MaRDI QIDQ4699724

John G. Ratcliffe, Steven T. Tschantz

Publication date: 18 November 1999

Published in: Classical and Quantum Gravity (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1088/0264-9381/15/9/009

zbMATH Keywords

Davis manifoldtotally geodesic hypersurfacegravitational instantonconstant curvature 4-manifoldsregular hyperbolic 4-polytope

Mathematics Subject Classification ID

General relativity (83C99) Applications of global differential geometry to the sciences (53C80) Global differential geometry of Lorentz manifolds, manifolds with indefinite metrics (53C50) General geometric structures on low-dimensional manifolds (57M50)

Related Items (12)

Morse quasiflats. I ⋮ Embedding closed hyperbolic 3-manifolds in small volume hyperbolic 4-manifolds ⋮ The complement of the figure-eight knot geometrically bounds ⋮ Totally geodesic hyperbolic 3-manifolds in hyperbolic link complements of tori in \(S^4\) ⋮ Geometrically bounding 3-manifolds, volume and Betti numbers ⋮ SPIKES IN COSMIC CRYSTALLOGRAPHY ⋮ Continuum interpretation of the dynamical-triangulation formulation of quantum Einstein gravity ⋮ On the geometric boundaries of hyperbolic 4-manifolds ⋮ A geometrically bounding hyperbolic link complement ⋮ The Volume Spectrum of Hyperbolic 4-Manifolds ⋮ Some hyperbolic three-manifolds that bound geometrically ⋮ Instanton tunneling for de Sitter space with real projective spatial sections

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