activity
20012022
most citedAn upper bound on stick numbers of knots

16 citations · 37 across the 9 of their papers we have counts for

collaborators

11 papers

math.GT2022

Yamada Polynomial and associated link of -curves

Youngsik Huh

The discovery of polynomial invariants of knots and links, ignited by V. F. R. Jones, leads to the formulation of polynomial invariants of spatial graphs. The Yamada polynomial, on…

math.GT2022

Linearly Free Graphs

Youngsik Huh, Jung Hoon Lee

In this paper we are interested in an intrinsic property of graphs which is derived from their embeddings into the Euclidean 3-space . An embedding of a graph into $\…

math.GT2015★ 16 cited

An upper bound on stick numbers of knots

Youngsik Huh, Seungsang Oh

In 1991, Negami found an upper bound on the stick number of a nontrivial knot in terms of the minimal crossing number of the knot which is . In…

math.GT2015★ 12 cited

Knots with small lattice stick numbers

Youngsik Huh, Seungsang Oh

The lattice stick number of a knot type is defined to be the minimal number of straight line segments required to construct a polygon presentation of the knot type in the cubic lat…

math.GT2014

Stick numbers of -bridge knots and links

Youngsik Huh, Sungjong No, Seungsang Oh

Negami found an upper bound on the stick number of a nontrivial knot in terms of the minimal crossing number of the knot which is . Furthermore…

math.GT2014★ 7 cited

Minimum lattice length and ropelength of 2-bridge knots and links

Youngsik Huh, Kyungpyo Hong, Hyoungjun Kim +2

Knots are commonly found in molecular chains such as DNA and proteins, and they have been considered to be useful models for structural analysis of these molecules. One interested…