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A three-manifold is a space that locally looks like Euclidean three-dimensional space
3
votes
1
answer
338
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Volume of hyperbolic 3-manifolds with toroidal boundary
A hyperbolic 3-manifold has finite volume if and only if it is either closed or has toroidal boundary and it is not homeomorphic to $T^2\times I$.
This statement is from 3-Manifold Groups, page 18 (th …
12
votes
Accepted
Irreducible 3-manifold with boundary of genus greater than 1
M is always aspherical, and hence a Eilenberg-Maclane space.
This is because $\pi_1(\partial M)$ embeds to $\pi_1(M)$, by the incompressibility condition. If the genus of the boundary is no less than …
3
votes
1
answer
191
views
Guts of 3-manifolds for sutured manifolds and pared manifolds
I found the notion "guts of three-manifolds" unclear to me. There exists "sutured guts" and "pared guts" in the literature, the well definedness of both are vague to me.
Sutured guts: The following de …