◍wovepaper
SearchResearchersInstitutions
Sign in
math.GTApr 1, 2000
29
citations (OpenAlex)
authors
  • Arthur Bartels
  • Peter Teichner
institutions
  • University of California San Diego
arXiv abstractPDF
paper

All two dimensional links are null homotopic

arXiv:math/0004021 · doi:10.2140/gt.1999.3.235

Abstract

We show that any number of disjointly embedded 2-spheres in 4-space can be pulled apart by a link homotopy, ie, by a motion in which the 2-spheres stay disjoint but are allowed to self-intersect.

18 pages. Published copy, also available at http://www.maths.warwick.ac.uk/gt/GTVol3/paper10.abs.html

Cited by in corpus (13)

  • Homotopy classification of ribbon tubes and welded string links
  • A Theorem of Sanderson on Link Bordisms in Dimension 4
  • On codimension two embeddings up to link-homotopy
  • Gauss-type formulas for link map invariants
  • n-Quasi-isotopy: I. Questions of nilpotence
  • The triviality of a certain invariant of link maps in the four-sphere
  • On braids and links up to link-homotopy
  • Self C2​-equivalence of two-component links and invariants of link maps
  • On non-orientable surfaces in 4-manifolds
  • Linking number and Milnor invariants
  • Link Homotopy in S^n x R^{m-n} and Higher Order mu-invariants
  • A new invariant and parametric connected sum of embeddings
  • n-Quasi-isotopy: II. Comparison
◍wovepaper

Papers, researchers and institutions, woven together.

Explore
  • Search
  • Researchers
  • Institutions
Account
  • Library
  • Chat
Data
  • arXiv.org
  • Semantic Scholar
  • OpenAlex
  • Latest RSS
AboutContactPrivacyDevelopersllms.txtopenapi.json
Not affiliated with arXiv. Researcher data from Semantic Scholar (ODC-BY) and OpenAlex.