Eusebio Gardella
I am a Functional Analyst, working primarily on C*-dynamical systems, with interests also in Ergodic Theory, Abstract Harmonic Analysis, as well as the interactions of model theory and descriptive set theory with these areas. In C*-dynamics, I am particularly interested in the structure and classification of amenable group actions on simple, nuclear C*-algebras, and also the rigidity phenomena that actions of nonamenable groups, such as those with property (T), exhibit in this context. Another line of research comes from topological dynamics, where the goal is to relate properties of the dynamical system (such as mean dimension zero) to structural properties of the crossed product (such as Jiang-Su stability).
Showing 11 publications
Rings and C*-algebras generated by commutators
PRIME IDEALS IN C*-ALGEBRAS AND APPLICATIONS TO LIE THEORY
Rigidity results for L<sup>p</sup>-operator algebras and applications
Tracially amenable actions and purely infinite crossed products
Actions on classifiable C*-algebras without equivariant property (SI)
Asymptotic lifting for completely positive maps
Dynamical comparison and Z-stability for crossed products of simple C<sup>⁎</sup>-algebras
Classifiability of crossed products by nonamenable groups
Zero-product balanced algebras
Isomorphisms of Algebras of Convolution Operators
Strongly outer actions of amenable groups on Z-stable nuclear C*-algebras
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