A classification of Klein links as torus links

Steven Beres
,
Vesta Coufal
,
Kaia Hlavacek
,
M. Kate Kearney
,
Ryan Lattanzi
,
Hayley Olson

Mathematics
,
Drexel University

Research Output:

Contribution to journal

Article

Peer-review

Open access

Publication metrics

PlumX, opens in new tab

Citations

Abstract

We classify Klein links. In particular, we calculate the number and types of components in a K_p,q Klein link. We completely determine which Klein links are equivalent to a torus link, and which are not.

Access to documents

10.2140/involve.2018.11.609

License:Unspecified

Bibliographic Information

Output type

Research Output:

Contribution to journal

Article

Peer-review

Original language

English

Pages from-to (Number of pages)

Pages 609-624 (16 pages)

Journal (Volume, Issue Number)

Involve (Volume 11, Issue 4)

Publication milestones

Published - 2018

Publication status

Published - 2018

ISSN

1944-4176

Publication IDs

Scopus: 85102990125