A finite-volume hyperbolic 3–manifold geometrically bounds if it is the geodesic boundary of a finite-volume hyperbolic 4–manifold. We construct here an example of a noncompact, finite-volume hyperbolic 3–manifold that geometrically bounds. The 3–manifold is the complement of a link with eight components, and its volume is roughly equal to 29:311.
A geometrically bounding hyperbolic link complement
Slavich L.
2015-01-01
Abstract
A finite-volume hyperbolic 3–manifold geometrically bounds if it is the geodesic boundary of a finite-volume hyperbolic 4–manifold. We construct here an example of a noncompact, finite-volume hyperbolic 3–manifold that geometrically bounds. The 3–manifold is the complement of a link with eight components, and its volume is roughly equal to 29:311.File in questo prodotto:
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