activity
20142025
most citedOn generating sets of Yoshikawa moves for marked graph diagrams of surface-links

3 citations · 3 across the 4 of their papers we have counts for

collaborators

6 papers

math.GT2025

Biquandle Module Quiver Representations

Yewon Joung, Sam Nelson

We introduce an infinite family of quiver representation-valued invariants of classical, virtual and surface-knots and links associated to a choice of finite biquandle, commutative…

math.GT2022

Bikei Module Invariants of Unoriented Surface-Links

Yewon Joung, Sam Nelson

We extend our previous work from arXiv:1903.06863 on biquandle module invariants of oriented surface-links to the case of unoriented surface-links using bikei modules. The resultin…

math.GT2019

Biquandle Module Invariants of Oriented Surface-Links

Yewon Joung, Sam Nelson

We define invariants of oriented surface-links by enhancing the biquandle counting invariant using \textit{biquandle modules}, algebraic structures defined in terms of biquandle ac…

math.GT2016

Polynomial of an oriented surface-link diagram via quantum A_2 invariant

Yewon Joung, Seiichi Kamada, Akio Kawauchi +1

It is known that every surface-link can be presented by a marked graph diagram, and such a diagram presentation is unique up to moves called Yoshikawa moves. G. Kuperberg introduce…

math.GT2014★ 3 cited

On generating sets of Yoshikawa moves for marked graph diagrams of surface-links

Jieon Kim, Yewon Joung, Sang Youl Lee

A marked graph diagram is a link diagram possibly with marked -valent vertices. S. J. Lomonaco, Jr. and K. Yoshikawa introduced a method of representing surface-links by marked…

math.GT2014

Applying Lipson's state models to marked graph diagrams of surface-links

Yewon Joung, Seiichi Kamada, Sang Youl Lee

A. S. Lipson constructed two state models yielding the same classical link invariant obtained from the Kauffman polynomial . In this paper, we apply Lipson's state models t…