A+ CATEGORY SCIENTIFIC UNIT

PDF files of articles are only available for institutions which have paid for the online version upon signing an Institutional User License.

Local coloring problems on smooth graphs

Volume 256 / 2022

Anton Bernshteyn Fundamenta Mathematicae 256 (2022), 333-339 MSC: 03E15, 05C15. DOI: 10.4064/fm6-5-2021 Published online: 9 September 2021

Abstract

We construct a smooth locally finite Borel graph $G$ and a local coloring problem $\Pi $ such that $G$ has a coloring $V(G) \to \mathbb N $ that solves $\Pi $, but no such coloring can be Borel.

Authors

  • Anton BernshteynSchool of Mathematics
    Georgia Institute of Technology
    686 Cherry Street
    Atlanta, GA 30332-0160, USA
    e-mail

Search for IMPAN publications

Query phrase too short. Type at least 4 characters.

Rewrite code from the image

Reload image

Reload image