C^$$-independence for $${\mathbb {Z}}_2$$-graded $$C^$$-algebras
We analyze a notion of $$C^*$$ C ∗ -independence for $${\mathbb {Z}}_2$$ Z 2 -graded $$C^*$$ C ∗ -algebras. We provide other notions of statistical independence for $${\mathbb {Z}}_2$$ Z 2 -graded von Neumann algebras and prove some relationships between them. We provide a characterization for the g...
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| Published in | Annals of functional analysis Vol. 16; no. 3 |
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| Main Authors | , |
| Format | Journal Article |
| Language | English |
| Published |
01.07.2025
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| Online Access | Get full text |
| ISSN | 2639-7390 2008-8752 |
| DOI | 10.1007/s43034-025-00434-4 |
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| Summary: | We analyze a notion of $$C^*$$ C ∗ -independence for $${\mathbb {Z}}_2$$ Z 2 -graded $$C^*$$ C ∗ -algebras. We provide other notions of statistical independence for $${\mathbb {Z}}_2$$ Z 2 -graded von Neumann algebras and prove some relationships between them. We provide a characterization for the graded nuclearity property. |
|---|---|
| ISSN: | 2639-7390 2008-8752 |
| DOI: | 10.1007/s43034-025-00434-4 |