**Email: ** equinlan@umich.edu

**Office: ** East Hall 5080

I am a graduate student at the Department of Mathematics of the University of Michigan, where my advisor is Karen Smith. I got my undergraduate degree from the University of Glasgow, with a one year exchange at the National University of Singapore. I am from El Escorial, in Spain.

I am __currently on the job market__ for postdoctoral positions. You can see my CV ** **here, last updated on September 2020.

** Research: ** I am interested in rings
of differential operators and their applications to commutative algebra
and algebraic geometry. In particular, I have been studying
positive-characteristic analogues of Bernstein-Sato polynomials and the structure of rings of differential operators on singular algebras.

- Symmetry on rings of differential operators. arXiv:2005.08236 .
- Bernstein-Sato roots for monomial ideals in positive characteristic. arXiv:1907.11709 .

*To appear in Nagoya Math. Journal.* - Bernstein-Sato theory for arbitrary ideals in positive characteristic. arXiv:1907.07297 .

*To appear in Transactions of the AMS.*

** Notes: ** All comments welcome and appreciated!

- A Lecture Series on Differential Operators. PDF.
- Morita equivalence. PDF .
- Analysis notes for the QR exam. PDF.
- Slides for my talk at the 41st Japan Symposium on Commutative Algebra. PDF .

** Teaching: **

- Winter 2020: MATH116 Calculus II (Graduate Student Instructor).
- Summer 2018: Fibonacci Numbers [MMSS] (Course Assistant).
- Summer 2017: Fibonacci Numbers [MMSS] (Course Assistant).
- Winter 2017: MATH115 Calculus I (Graduate Student Instructor).
- Fall 2016: MATH105 Precalculus (Graduate Student Instructor).