Year: 2025
Type: article
Abstract: Given a full right-Hilbert C ∗ $\mathrm {C}^{*}$ normal upper C Superscript asterisk -module X $\mathbf {X}$ bold upper X over a C ∗ $\mathrm {C}^{*}$ normal upper C Superscript asterisk -algebra A , the set K A ( X ) $\mathbb {K}_{A}(\mathbf {X})$ double struck upper K Subscript upper A Baseline left parenthesis bold upper X right parenthesis of A -compact operators on X $\mathbf {X}$ bold upper X is the (up to isomorphism) unique C ∗ $\mathrm {C}^{*}$ normal upper C Superscript asterisk -algebra that is strongly Morita equivalent to the coefficient algebra A via X $\mathbf {X}$ bold upper X . As a bimodule,
Source: Canadian Journal of Mathematics
Author: Anna Duwenig
Institution: KU Leuven
Language: English
Subfield: Mathematical Physics
Field: Mathematics
Domain: Physical Sciences
Open Access status: green
OpenAlex ID: W4407167309