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Solid torus : ウィキペディア英語版
Solid torus

In mathematics, a solid torus is the topological space formed by sweeping a disk around a circle.〔.〕 It is homeomorphic to the Cartesian product S^1 \times D^2 of the disk and the circle,〔.〕 endowed with the product topology.
A standard way to visualize a solid torus is as a toroid, embedded in 3-space. However, it should be distinguished from a torus, which has the same visual appearance: the torus is the two-dimensional space on the boundary of a toroid, while the solid torus includes also the interior space surrounded by the torus.
==Topological properties==
The solid torus is a connected, compact, orientable 3-dimensional manifold with boundary. The boundary is homeomorphic to S^1 \times S^1, the ordinary torus.
Since the disk D^2 is contractible, the solid torus has the homotopy type of a circle, S^1.〔.〕 Therefore the fundamental group and homology groups are isomorphic to those of the circle:
:\pi_1(S^1 \times D^2) \cong \pi_1(S^1) \cong \mathbb,
:H_k(S^1 \times D^2) \cong H_k(S^1) \cong
\begin
\mathbb & \mbox k = 0,1 \\
0 & \mbox
\end.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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