Chromatic Homotopy Theory
《Chromatic Homotopy Theory》 · 第 305、356 页 · Section 10.1.1，Definition 10.1.1；Section 11.3.3（filling 与 surgery 的定义）
Let \(M\) be a 3-manifold and \(T\subset\partial M\) be a boundary torus component. A Dehn filling of \(M\) along \(T\) is the operation of gluing a solid torus \(D\times S^1\) to \(M\) via a diffeomorphism \(\phi:\partial D\times S^1\longrightarrow T\). […] Let \(L\subset M\) be a link with \(k\) components in an orientable 3-manifold \(M\). A Dehn surgery on \(L\) is a Dehn filling of the complement of \(L\). That is, it is a two-step operation that consists of: (1) (drilling) the removal of small open tubular neighbourhoods of \(L\), that creates new boundary tori \(T_1,\ldots,T_k\); (2) (filling) a Dehn filling of the new boundary tori \(T_1,\ldots,T_k\).