Non-Supramenable Groups Acting on Locally Compact Spaces

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Standard

Non-Supramenable Groups Acting on Locally Compact Spaces. / Kellerhals, Julian; Monod, Nicolas; Rørdam, Mikael.

I: Documenta Mathematica, Bind 18, 2013, s. 1597-1626.

Publikation: Bidrag til tidsskrift › Tidsskriftartikel › Forskning › fagfællebedømt

Harvard

Kellerhals, J, Monod, N & Rørdam, M 2013, 'Non-Supramenable Groups Acting on Locally Compact Spaces', Documenta Mathematica, bind 18, s. 1597-1626.

APA

Kellerhals, J., Monod, N., & Rørdam, M. (2013). Non-Supramenable Groups Acting on Locally Compact Spaces. Documenta Mathematica, 18, 1597-1626.

Vancouver

Kellerhals J, Monod N, Rørdam M. Non-Supramenable Groups Acting on Locally Compact Spaces. Documenta Mathematica. 2013;18:1597-1626.

Author

Kellerhals, Julian ; Monod, Nicolas ; Rørdam, Mikael. / Non-Supramenable Groups Acting on Locally Compact Spaces. I: Documenta Mathematica. 2013 ; Bind 18. s. 1597-1626.

Bibtex

@article{691363cc52c14ff7917e0cd792172551,
title = "Non-Supramenable Groups Acting on Locally Compact Spaces",
abstract = "Supramenability of groups is characterised in terms of invariant measures on locally compact spaces. This opens the door to constructing interesting crossed product $C^*$-algebras for non-supramenable groups. In particular, stable Kirchberg algebras in the UCT class are constructed using crossed products for both amenable and non-amenable groups. ",
author = "Julian Kellerhals and Nicolas Monod and Mikael R{\o}rdam",
year = "2013",
language = "English",
volume = "18",
pages = "1597--1626",
journal = "Documenta Mathematica",
issn = "1431-0635",
publisher = "Deutsche Mathematiker Vereinigung",

}

RIS

TY - JOUR

T1 - Non-Supramenable Groups Acting on Locally Compact Spaces

AU - Kellerhals, Julian

AU - Monod, Nicolas

AU - Rørdam, Mikael

PY - 2013

Y1 - 2013

N2 - Supramenability of groups is characterised in terms of invariant measures on locally compact spaces. This opens the door to constructing interesting crossed product $C^*$-algebras for non-supramenable groups. In particular, stable Kirchberg algebras in the UCT class are constructed using crossed products for both amenable and non-amenable groups.

AB - Supramenability of groups is characterised in terms of invariant measures on locally compact spaces. This opens the door to constructing interesting crossed product $C^*$-algebras for non-supramenable groups. In particular, stable Kirchberg algebras in the UCT class are constructed using crossed products for both amenable and non-amenable groups.

M3 - Journal article

VL - 18

SP - 1597

EP - 1626

JO - Documenta Mathematica

JF - Documenta Mathematica

SN - 1431-0635

ER -

ID: 117489137