Papers

Preprints

• C. Bowman, M. De Visscher, A. Dell'Arciprete, A. Hazi, R. Muth, and C. Stroppel. Quiver presentations and Schur-Weyl duality for Khovanov arc algebras. arXiv:2411.15520.
• C. Bowman, M. De Visscher, A. Hazi, and C. Stroppel. Quiver presentations and isomorphisms of Hecke categories and Khovanov arc algebras. arXiv:2309.13695.

Publications

1. C. Bowman, M. De Visscher, A. Dell'Arciprete, A. Hazi, R. Muth, and C. Stroppel. Faithful covers of Khovanov arc algebras. Math. Z.. (3) 312 (2026), article number 93.
2. C. Bowman, M. De Visscher, N. Farrell, A. Hazi, and E. Norton. Oriented Temperley-Lieb algebras and combinatorial Kazhdan-Lusztig theory. Canad. J. Math. (2) 78 (2026), 651-693.
3. C. Bowman, M. De Visscher, A. Hazi, and E. Norton. The anti-spherical Hecke categories for Hermitian symmetric pairs. Adv. Math. 480 (2025), 110501.
4. A. Hazi. Matrix recursion for positive characteristic diagrammatic Soergel bimodules for affine Weyl groups. Represent. Theory 29 (2025), 443-526.
5. C. Bowman, M. De Visscher, A. Hazi, and C. Stroppel. Dyck combinatorics in p-Kazhdan-Lusztig theory. Sém. Lothar. Combin. 91B (2024), Art. 17, 12.
6. A. Hazi. Existence and rotatability of the two-colored Jones-Wenzl projector. Bull. Lond. Math. Soc. (3) 56 (2024), 1095-1113.
7. C. Bowman, A. G. Cox, and A. Hazi. Path isomorphisms between quiver Hecke and diagrammatic Bott-Samelson endomorphism algebras. Adv. Math. 429 (2023), Paper No. 109185, 106.
8. C. Bowman, A. Hazi, and E. Norton. The modular Weyl-Kac character formula. Math. Z. (4) 302 (2022), 2207-2232.
9. C. Bowman, A. G. Cox, A. Hazi, and D. Michailidis. Path combinatorics and light leaves for quiver Hecke algebras. Math. Z. (3) 300 (2022), 2167-2203.
10. A. Hazi, P. P. Martin, and A. E. Parker. Indecomposable tilting modules for the blob algebra. J. Algebra 568 (2021), 273-313.
11. A. Hazi. Balanced semisimple filtrations for tilting modules. Represent. Theory 21 (2017), 4-19.
12. A. Hazi. Radically filtered quasi-hereditary algebras and rigidity of tilting modules. Math. Proc. Camb. Phil. Soc. (2) 163 (2017), 265-288.

Contributions to compiled volumes

• A. Hazi. An introduction to diagrammatic Soergel bimodules. In Modern trends in algebra and representation theory. Ed. by D. Jordan, N. Mazza, and S. Schroll. Vol. 486 (2023). London Mathematical Society Lecture Note Series (Cambridge University Press, Cambridge), 212-226.
• A. Hazi. Diagrammatic methods in p-Kazhdan–Lusztig theory. In Character theory and categorification. Ed. by C. Bessenrodt, C. Bowman, E. Gianelli, and A. Kleshchev. Vol. 19. Oberwolfach Rep. 3 (EMS Press, 2022), 2312-2315.