Minimal partial automorphisms twisted by vector bundles over compact infinite finite-dimensional base spaces produce Cuntz-Pimsner algebras that are classifiable by the Elliott invariant, with nuclear dimension at most one.
Classifying∗-homomorphisms I: Unital simple nuclearC∗-algebras
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Cuntz--Pimsner algebras of partial automorphisms twisted by vector bundles II: Nuclear dimension
Minimal partial automorphisms twisted by vector bundles over compact infinite finite-dimensional base spaces produce Cuntz-Pimsner algebras that are classifiable by the Elliott invariant, with nuclear dimension at most one.