7. Projective representations on operator algebras.
S. Girón Pacheco.
Rev. Mat. Iberoam. (2026), published online first.
DOI: 10.4171/RMI/1660 · arXiv:2510.02924
6. An Elliott intertwining approach to classifying actions of C*-tensor categories.
S. Girón Pacheco and R. Neagu.
J. Noncommut. Geom. (2026), published online first.
DOI: 10.4171/JNCG/690 · arXiv:2310.18125
5. The stable uniqueness theorem for unitary tensor category equivariant KK-theory.
S. Girón Pacheco, K. Kitamura and R. Neagu.
Adv. Math. 493 (2026), 110912.
DOI: 10.1016/j.aim.2026.110912 · arXiv:2410.23935
4. Equivariant D-stability for actions of tensor categories.
S. Evington, S. Girón Pacheco and C. Jones.
J. Operator Theory 95 (2026), no. 2, 505–518.
DOI: 10.7900/jot.2024jul12.2480
3. A classification of anomalous actions through model action absorption.
S. Girón Pacheco.
Canad. J. Math. 77 (2025), no. 3, 916–939.
DOI: 10.4153/S0008414X2400018X · arXiv:2310.11537
2. Anomalous symmetries of classifiable C*-algebras.
S. Evington and S. Girón Pacheco.
Studia Math. 270 (2023), no. 1, 73–101.
DOI: 10.4064/sm220117-25-6
1. The Cuntz–Toeplitz algebras have nuclear dimension one.
P. Easo et al.
J. Funct. Anal. 279 (2020), no. 7, 108690.
DOI: 10.1016/j.jfa.2020.108690 · arXiv:2003.06314
2. Classification of anomalous actions of finite groups with the Rokhlin property.
S. Girón Pacheco and G. Szabó.
Preprint (2026).
arXiv:2608.09517
1. G-kernels and crossed modules.
S. Girón Pacheco, M. Izumi and U. Pennig.
Preprint (2025).
arXiv:2509.04134
Anomalous symmetries of classifiable C*-algebras.
S. Girón Pacheco.
DPhil thesis, University of Oxford (2023).
Download thesis (PDF)