Polynomial approximation of quantum Lipschitz functions

Konrad Aguilar; Jens Kaad; David Kyed

Polynomial approximation of quantum Lipschitz functions

Institut for Matematik og Datalogi

Publikation: Bidrag til tidsskrift › Tidsskriftartikel › Forskning

Abstrakt

We prove an approximation result for Lipschitz functions on the quantum sphere $S_q^2$, from which we deduce that the two natural quantum metric structures on $S_q^2$ have quantum Gromov-Hausdorff distance zero.

Originalsprog	Engelsk
Tidsskrift	arxiv.org
Antal sider	18
Status	Udgivet - 9. apr. 2021

Bibliografisk note

18 pages

Emneord

math.OA

Dokumenter og links

https://arxiv.org/pdf/2104.04317

Citationsformater

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title = "Polynomial approximation of quantum Lipschitz functions",

abstract = "We prove an approximation result for Lipschitz functions on the quantum sphere S2q, from which we deduce that the two natural quantum metric structures on S2q have quantum Gromov-Hausdorff distance zero.",

keywords = "math.OA",

author = "Konrad Aguilar and Jens Kaad and David Kyed",

note = "18 pages",

year = "2021",

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TY - JOUR

T1 - Polynomial approximation of quantum Lipschitz functions

AU - Aguilar, Konrad

AU - Kaad, Jens

AU - Kyed, David

N1 - 18 pages

PY - 2021/4/9

Y1 - 2021/4/9

N2 - We prove an approximation result for Lipschitz functions on the quantum sphere S2q, from which we deduce that the two natural quantum metric structures on S2q have quantum Gromov-Hausdorff distance zero.

AB - We prove an approximation result for Lipschitz functions on the quantum sphere S2q, from which we deduce that the two natural quantum metric structures on S2q have quantum Gromov-Hausdorff distance zero.

KW - math.OA

M3 - Journal article

JO - arxiv.org

JF - arxiv.org

ER -

Polynomial approximation of quantum Lipschitz functions

Abstrakt

Bibliografisk note

Emneord

Dokumenter og links

Fingeraftryk

Citationsformater