ResearcH

Publications:

1. E. Aljadeff, A. Giambruno, E. Pascucci, E. Spinelli, “Fundamental superalgebras in PI Theory", Israel J. Math., in press. 

2. G. Cerulli Irelli, J. De Loera Chávez, E. Pascucci, "Quivers with Polynomial Identities", Ann. Repr. Theory, 3 (2) (2026), 165–177. JOURNAL | arXiv:2508.00662

3. A. Berele, G. Cerulli Irelli, J. De Loera Chávez, E. Pascucci, "Polynomial identities for quivers via incidence algebras’’, Bull. Lond. Math. Soc., 58 (2026), e70369. JOURNAL | arXiv.2511.03536 

4. E. Pascucci, “Fundamental Structures in PI-theory: a survey”, São Paulo J. Math. Sci. 20 (3) (2026). JOURNAL

5. A. Ioppolo, E. Pascucci, “Fundamental Superalgebras with Superinvolution: Exploiting Minimal Varieties”, Algebr Represent Theor, 28 (2025), 1335-1357. JOURNAL

6. A. Giambruno, D. La Mattina, E. Pascucci, “Exploring fundamental algebras with involution”, J. Pure Appl. Algebra, 229 (10) (2025), 108076. JOURNAL

7. E. Pascucci, “Some characterizations of fundamental graded algebras", J. Algebra, 666 (2025), 607-632. JOURNAL

8. A. Ioppolo, E. Pascucci, E. Spinelli, “On minimal varieties of superalgebras with superautomorphism”, J. Algebra, 659 (2024), 76-108. JOURNAL

PhD Thesis:

E. Pascucci, "Fundamental structures in PI Theory".