The $C^*$-algebra of the Mautner group

IF 0.8 Q2 MATHEMATICS

Advances in Operator Theory Pub Date : 2024-05-14 DOI:10.1007/s43036-024-00348-3

Hedi Regeiba, Jean Ludwig

引用次数: 0

Abstract

Let $M_\theta =({\mathbb {R}} < imes {\mathbb {C}}^2, \underset{\theta }{\cdot }) \ (\theta $ an irrational number), be the Mautner group. We describe the $C^*$-algebra of $M_\theta $ as a subalgebra of $C_0({\mathbb {C}}^2,{\mathcal {B}}(L^{2}({\mathbb {R}}))) $

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毛特纳群的 C^*$$ 代数

让（M_theta =({\mathbb {R}} < imes {\mathbb {C}}^2, underset{\theta }{\cdot }) （\theta \）一个无理数），是茅特纳群。我们把 $C^*$-algebra of $M_\theta $描述为 $C_0({\mathbb {C}}^2,{\mathcal {B}}(L^{2}({\mathbb {R}}))) 的子代数$

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来源期刊

Advances in Operator Theory MATHEMATICS-

CiteScore

1.60

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0.00%

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The \(C^*\)-algebra of the Mautner group

Abstract