$C^*$-independence for $\mathbb{Z}_2$-graded $C^*$-algebras

Maria Elena Griseta; Paola Zurlo

doi:10.1007/s43034-025-00434-4

paper

$C^{}$ -independence for $Z_{2}$ -graded $C^{}$ -algebras

arXiv:2401.08293 · doi:10.1007/s43034-025-00434-4

Abstract

We analyse a notion of $C^{*}$ -independence for $Z_{2}$ -graded $C^{*}$ -algebras. We provide other notions of statistical independence for $Z_{2}$ -graded von Neumann algebras and prove some relationships between them. We provide a characterization for the graded nuclearity property.

References in corpus (1)

$C^{*}$ -fermi systems and detailed balance

C∗-independence for Z2​-graded C∗-algebras

Abstract

References in corpus (1)

$C^{}$ -independence for $Z_{2}$ -graded $C^{}$ -algebras