911 citations
- X. He2 profiles47 · h 52
- F. Šforza30
- D. H. Kim20 profiles29
- C. P. Marino5 profiles26
- A. Baldisseri2 profiles20 · h 91
- A. Bazilevsky2 profiles20 · h 55
- A. Denisov2 profiles20 · h 53
- A. Deshpande2 profiles20 · h 44
- A. Drees2 profiles20 · h 54
- A. Durum2 profiles20 · h 52
- A. Franz4 profiles20 · h 52
- A. Glenn2 profiles20 · h 56
- The University of TokyoJP38 papers
- University of New MexicoUS38 papers
- Joint Institute for Nuclear ResearchRU37 papers
- University of TsukubaJP37 papers
- Centre National de la Recherche ScientifiqueFR35 papers
- Institut National de Physique Nucléaire et de Physique des ParticulesFR34 papers
- Kyoto UniversityJP32 papers
- Tokyo Institute of TechnologyJP32 papers
- Institute for High Energy PhysicsES31 papers
- Seoul National UniversityKR31 papers
- University of Illinois Urbana-ChampaignUS28 papers
- Hiroshima UniversityJP27 papers
Showing 2008 · math.GTShow all
3 papers · 2 filters
math.GT2008★ 3 cited
Complementary Regions of Knot and Link Diagrams
Colin Adams, Reiko Shinjo, Kokoro Tanaka
An increasing sequence of integers is said to be universal for knots and links if every knot and link has a projection to the sphere such that the number of edges of each complemen…
math.GT2008
A Graph-Theoretic Approach to a Partial Order of Knots and Links
Toshiki Endo, Tomoko Itoh, Kouki Taniyama
We say that a link is an s-major of a link if any diagram of can be transformed into a diagram of by changing some crossings and smoothing some crossings. T…
math.GT2008★ 1 cited
Unknotting numbers of diagrams of a given nontrivial knot are unbounded
Kouki Taniyama
We show that for any nontrivial knot and any natural number there is a diagram of such that the unknotting number of is greater than or equal to . It is well…