A signature invariant for knotted Klein graphs - Sorbonne Université Access content directly
Journal Articles Algebraic and Geometric Topology Year : 2018

A signature invariant for knotted Klein graphs

Abstract

We define some signature invariants for a class of knotted trivalent graphs using branched covers. We relate them to classical signatures of knots and links. Finally, we explain how to compute these invariants through the example of Kinoshita's knotted theta graph.

Domains

Mathematics [math] Geometric Topology [math.GT]
Fichier principal
Vignette du fichier
1803.08025.pdf (288.43 Ko) Télécharger le fichier
Origin : Publication funded by an institution

Gestionnaire HAL-UPMC  : Connect in order to contact the contributor

https://hal.sorbonne-universite.fr/hal-01962048

Submitted on : Thursday, December 20, 2018-12:48:30 PM

Last modification on : Friday, May 3, 2024-11:04:15 AM

Long-term archiving on: Friday, March 22, 2019-9:49:26 AM

Download

Dates and versions

hal-01962048 , version 1 (20-12-2018)

Identifiers

Cite

Catherine Gille, Louis-Hadrien Robert. A signature invariant for knotted Klein graphs. Algebraic and Geometric Topology, 2018, 18 (6), pp.3719-3747. ⟨10.2140/agt.2018.18.3719⟩. ⟨hal-01962048⟩

Export

BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite

Collections

UNIV-PARIS7 CNRS INSMI IMJ USPC SORBONNE-UNIVERSITE SU-SCIENCES UP-SCIENCES
52 View
154 Download

Altmetric

Share

Gmail Facebook X LinkedIn More