|
|||||
 |
|
|
|
|
|
|
|
A
classification of Klein links as torus links
Steven Beres, Vesta Coufal, Kaia Hlavacek, M. Kate Kearney, Ryan Lattanzi, Hayley Olson, Joel Pereira and Bryan Strub
Vol. 11 (2018), No. 4, 609–624
|
Abstract |
|
We classify Klein links. In particular, we calculate the number and types of components in a Klein link. We completely determine which Klein links are equivalent to a torus link, and which are not. |
Keywords
knot theory, torus links, Klein links
|
Mathematical Subject Classification 2010
Primary: 57M25
|
Milestones
Received: 1 November 2016
Revised: 9 August 2017
Accepted: 16 August 2017
Published: 15 January 2018
Communicated by Kenneth S. Berenhaut
|
Authors |
| Steven Beres | |
| Gonzaga University Spokane, WA United States |
|
| Vesta Coufal | |
| Department of Mathematics Gonzaga University Spokane, WA United States |
|
| Kaia Hlavacek | |
| Department of Mathematics Gonzaga University Spokane, WA United States |
|
| M. Kate Kearney | |
| Department of Mathematics Gonzaga University Spokane, WA United States |
|
| Ryan Lattanzi | |
| Gonzaga University Spokane, WA United States |
|
| Hayley Olson | |
| Gonzaga University Spokane, WA United States |
|
| Joel Pereira | |
| Department of Mathematics Drexel University Philadelphia, PA United States |
|
| Bryan Strub | |
| Gonzaga University Spokane, WA United States |
|
