pith. sign in

Eusebio Gardella

Identifiers

  • name variant Eusebio Gardella 0.60 · backfill

Papers (22)

  1. Isomorphisms of Algebras of Convolution Operators math.FA · 2018 · author #1
  2. Actions of nonamenable groups on $\mathcal{Z}$-stable $C^*$-algebras math.OA · 2018 · author #1
  3. Compact group actions with the Rokhlin property math.OA · 2018 · author #1
  4. The local-triviality dimension of actions of compact quantum groups math.OA · 2018 · author #1
  5. The complexity of conjugacy, orbit equivalence, and von Neumann equivalence of actions of nonamenable groups math.DS · 2017 · author #1
  6. Rokhlin dimension for compact quantum group actions math.OA · 2017 · author #1
  7. Extending representations of Banach algebras to their biduals math.FA · 2017 · author #1
  8. Actions of rigid groups on UHF-algebras math.OA · 2016 · author #1
  9. Representations of $p$-convolution algebras on $L^q$-spaces math.FA · 2016 · author #1
  10. Applications of model theory to C*-dynamics math.OA · 2016 · author #1
  11. The equivariant Cuntz semigroup math.OA · 2015 · author #1
  12. Nonclassifiability of UHF $L^p$-operator algebras math.OA · 2015 · author #1
  13. Equivariant *-homomorphisms, Rokhlin constraints and equivariant UHF-absorption math.OA · 2015 · author #1
  14. Quotients of Banach algebras acting on $L^p$-spaces math.OA · 2014 · author #1
  15. Functoriality of group algebras acting on $L^p$-spaces math.FA · 2014 · author #1
  16. Group algebras acting on $L^p$-spaces math.FA · 2014 · author #1
  17. Representations of \'etale groupoids on $L^p$-spaces math.OA · 2014 · author #1
  18. Crossed products by compact group actions with the Rokhlin property math.OA · 2014 · author #1
  19. Regularity properties and Rokhlin dimension for compact group actions math.OA · 2014 · author #1
  20. Rokhlin dimension for compact group actions math.OA · 2014 · author #1
  21. Banach algebras generated by an invertible isometry of an $L^p$-space math.FA · 2014 · author #1
  22. Conjugacy and cocycle conjugacy of automorphisms of $\mathcal{O}_{2}$ are not Borel math.OA · 2014 · author #1

Mentions

  • 1506.07572 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1502.05573 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1501.05560 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1412.3985 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1408.6137 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1408.6136 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1408.3752 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1408.1946 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1407.5485 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1407.1277 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1405.5589 #1 · backfill · confidence 0.70 Eusebio Gardella
  • 1404.3617 #1 · backfill · confidence 0.70 Eusebio Gardella

Frequent Coauthors