On a quasitoric virtual braid presentation of a virtual link

Yongju Bae; Seogman Seo

doi:10.5666/KMJ.2015.55.1.191

On a quasitoric virtual braid presentation of a virtual link

Yongju Bae, Seogman Seo

Kyungpook National University

Research output: Contribution to journal › Article › peer-review

Abstract

We introduce a quasitoric virtual braid and show that every virtual link can be obtained by the closure of a quasitoric virtual braid. Also, we show that the set of quasitoric virtual braids with n strands forms a group which is a subgroup of the n-virtual braid group.

Original language	English
Pages (from-to)	191-203
Number of pages	13
Journal	Kyungpook Mathematical Journal
Volume	55
Issue number	1
DOIs	https://doi.org/10.5666/KMJ.2015.55.1.191
State	Published - 2015

Keywords

Braid
Braid index
Knot
Link
Quasitoric braid
Quasitoric braid index
Toric Braid

Access to Document

10.5666/KMJ.2015.55.1.191

Cite this

@article{0604931a6369435d9fdc1d8964ccf750,

title = "On a quasitoric virtual braid presentation of a virtual link",

abstract = "We introduce a quasitoric virtual braid and show that every virtual link can be obtained by the closure of a quasitoric virtual braid. Also, we show that the set of quasitoric virtual braids with n strands forms a group which is a subgroup of the n-virtual braid group.",

keywords = "Braid, Braid index, Knot, Link, Quasitoric braid, Quasitoric braid index, Toric Braid",

author = "Yongju Bae and Seogman Seo",

note = "Publisher Copyright: {\textcopyright} Kyungpook Mathematical Journal.",

year = "2015",

doi = "10.5666/KMJ.2015.55.1.191",

language = "English",

volume = "55",

pages = "191--203",

journal = "Kyungpook Mathematical Journal",

issn = "1225-6951",

publisher = "Kyungmoon Publishing",

number = "1",

}

TY - JOUR

T1 - On a quasitoric virtual braid presentation of a virtual link

AU - Bae, Yongju

AU - Seo, Seogman

N1 - Publisher Copyright: © Kyungpook Mathematical Journal.

PY - 2015

Y1 - 2015

N2 - We introduce a quasitoric virtual braid and show that every virtual link can be obtained by the closure of a quasitoric virtual braid. Also, we show that the set of quasitoric virtual braids with n strands forms a group which is a subgroup of the n-virtual braid group.

AB - We introduce a quasitoric virtual braid and show that every virtual link can be obtained by the closure of a quasitoric virtual braid. Also, we show that the set of quasitoric virtual braids with n strands forms a group which is a subgroup of the n-virtual braid group.

KW - Braid

KW - Braid index

KW - Knot

KW - Link

KW - Quasitoric braid

KW - Quasitoric braid index

KW - Toric Braid

UR - http://www.scopus.com/inward/record.url?scp=84930345924&partnerID=8YFLogxK

U2 - 10.5666/KMJ.2015.55.1.191

DO - 10.5666/KMJ.2015.55.1.191

M3 - Article

AN - SCOPUS:84930345924

SN - 1225-6951

VL - 55

SP - 191

EP - 203

JO - Kyungpook Mathematical Journal

JF - Kyungpook Mathematical Journal

IS - 1

ER -

On a quasitoric virtual braid presentation of a virtual link

Abstract

Keywords

Access to Document

Other files and links

Fingerprint

Cite this