Knot Atlas
The Knot Atlas is a website, an encyclopedia rather than atlas, dedicated to knot theory. It and its predecessor were created by mathematician Dror Bar-Natan, who maintains the current site with Scott Morrison. According to Schiller, the site contains, ”beautiful illustrations and detailed information about knots,” as does KnotPlot.com.[1] According to the site itself, it is a knot atlas (collection of maps), theory database, knowledge base, and ”a home for some computer programs” (http://en.wikipedia.org/wiki/The_Knot_Atlas)
Keywords for this software
References in zbMATH (referenced in 47 articles )
Showing results 1 to 20 of 47.
Sorted by year (- Conant, J.; Manathunga, V.A.: The Conway polynomial and amphicheiral knots (2017)
- Dennis, Mark R.; Bode, Benjamin: Constructing a polynomial whose nodal set is the three-twist knot $5_2$ (2017)
- Eliahou, Shalom; Fromentin, Jean: A remarkable 20-crossing tangle (2017)
- Nelson, Sam; Orrison, Michael E.; Rivera, Veronica: Quantum enhancements and biquandle brackets (2017)
- Park, Junghwan: Inequality on $t_\nu (K)$ defined by Livingston and Naik and its applications (2017)
- Tagami, Keiji: On the maximal degree of the Khovanov homology (2017)
- Armond, Cody; Cohen, Moshe: The graded count of quasi-trees is not a knot invariant (2016)
- Ernst, Claus; Montemayor, Anthony: Nullification numbers of knots with up to 10 crossings (2016)
- Garoufalidis, Stavros; Norin, Sergey; Vuong, Thao: Flag algebras and the stable coefficients of the Jones polynomial (2016)
- Kadokami, Teruhisa; Kobatake, Yoji: Prime component-preservingly amphicheiral link with odd minimal crossing number (2016)
- Kaestner, Aaron; Nelson, Sam; Selker, Leo: Parity biquandle invariants of virtual knots (2016)
- Moore, Allison H.: Symmetric unions without cosmetic crossing changes (2016)
- Nelson, Sam; Tamagawa, Sherilyn: Quotient quandles and the fundamental Latin Alexander quandle (2016)
- Zeković, Ana; Jablan, Slavik; Kauffman, Louis; Sazdanovic, Radmila; Stošić, Marko: Unknotting and maximum unknotting numbers (2016)
- Brendel, Piotr; Dłotko, Paweł; Ellis, Graham; Juda, Mateusz; Mrozek, Marian: Computing fundamental groups from point clouds (2015)
- Duzhin, Sergei; Shkolnikov, Mikhail: A formula for the HOMFLY polynomial of rational links (2015)
- Garoufalidis, Stavros; Vuong, Thao: Alternating knots, planar graphs, and $q$-series (2015)
- Gu, Jie; Jockers, Hans: A note on colored HOMFLY polynomials for hyperbolic knots from WZW models (2015)
- Qazaqzeh, Khaled; Chbili, Nafaa: A new obstruction of quasialternating links (2015)
- Anokhina, A.S.; Morozov, A.A.: Cabling procedure for the colored HOMFLY polynomials (2014)