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Symmetry of three component links

*Corresponding author for this work
Research Output:
Chapter in Book/Report/Conference proceeding
Conference contribution

Abstract

The group of admissible symmetries for a given link is called the intrinsic symmetry group of L. For a link of n components this is a subgroup of the group Γn = Z2 × (Zn2⋊S n). This paper examines links with three components: providing several new examples of calculations, and working to develop new tools for these calculations. In particular, we will discuss the algebraic relationship between the intrinsic symmetry groups of a link and its sublinks.

Bibliographic Information

Output type

Research Output:
Chapter in Book/Report/Conference proceeding
Conference contribution

Original language

English

Pages from-to (Number of pages)

Pages 157-162 (6 pages)

Publication milestones

  • Published - 2025

Publication status

Published - 2025

Publisher

American Mathematical Society

Publication series

  • Publication series name: Contemporary Mathematics
    ISSN (Print): 0271-4132
    ISSN (Electronic): 1098-3627
    Volume: 827
9781470475581

Publication IDs

  • Scopus: 105033352355

Host publication title

Algebraic Structures in Knot Theory - AMS Western Sectional Meeting Algebraic Structures in Knot Theory, 2023

Host publication editors

  • Carmen Caprau
  • J. Scott Carter
  • Neslihan Gügümcü
  • Sam Nelson