"Torus knots"의 두 판 사이의 차이
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| 2번째 줄: | 2번째 줄: | ||
* torus knot : <math>K_{p,q}</math><br> | * torus knot : <math>K_{p,q}</math><br> | ||
| − | + | * The complement of a torus knot in the 3-sphere is a Seifert-fibered manifold<br> | |
| − | + | * Seifert fibered space | |
| + | * S^1-bundle over an orbifold | ||
2012년 8월 26일 (일) 18:24 판
introduction
- torus knot \[K_{p,q}\]
- The complement of a torus knot in the 3-sphere is a Seifert-fibered manifold
- Seifert fibered space
- S^1-bundle over an orbifold
history
encyclopedia
- http://en.wikipedia.org/wiki/Torus_knot
- http://www.scholarpedia.org/
- http://www.proofwiki.org/wiki/
- Princeton companion to mathematics(Companion_to_Mathematics.pdf)
books
- 2010년 books and articles
- http://gigapedia.info/1/
- http://gigapedia.info/1/
- http://www.amazon.com/s/ref=nb_ss_gw?url=search-alias%3Dstripbooks&field-keywords=
[[4909919|]]
articles
- Proof of the volume conjecture for torus knots
- R. M. Kashaev and O. Tirkkonen, 2003
- Torus knot and minimal model
- Kazuhiro Hikami, a and Anatol N. Kirillov, 2003
- Kazuhiro Hikami, a and Anatol N. Kirillov, 2003
- http://www.ams.org/mathscinet
- [1]http://www.zentralblatt-math.org/zmath/en/
- http://arxiv.org/
- http://www.pdf-search.org/
- http://pythagoras0.springnote.com/
- http://math.berkeley.edu/~reb/papers/index.html
- http://dx.doi.org/
question and answers(Math Overflow)
blogs
- 구글 블로그 검색
- http://ncatlab.org/nlab/show/HomePage
experts on the field