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- Compression_body abstract "In the theory of 3-manifolds, a compression body is a kind of generalized handlebody. A compression body is either a handlebody or the result of the following construction: Let be a compact, closed surface (not necessarily connected). Attach 1-handles to along .Let be a compression body. The negative boundary of C, denoted , is . (If is a handlebody then .) The positive boundary of C, denoted , is minus the negative boundary.There is a dual construction of compression bodies starting with a surface and attaching 2-handles to . In this case is , and is minus the positive boundary.Compression bodies often arise when manipulating Heegaard splittings.".
- Compression_body wikiPageID "1240741".
- Compression_body wikiPageRevisionID "508802749".
- Compression_body hasPhotoCollection Compression_body.
- Compression_body subject Category:3-manifolds.
- Compression_body comment "In the theory of 3-manifolds, a compression body is a kind of generalized handlebody. A compression body is either a handlebody or the result of the following construction: Let be a compact, closed surface (not necessarily connected). Attach 1-handles to along .Let be a compression body. The negative boundary of C, denoted , is .".
- Compression_body label "Compression body".
- Compression_body sameAs m.04lcdw.
- Compression_body sameAs Q5157038.
- Compression_body sameAs Q5157038.
- Compression_body wasDerivedFrom Compression_body?oldid=508802749.
- Compression_body isPrimaryTopicOf Compression_body.