I am committed to and proud of the service I do for the math community. It is a goal of mine to improve the graduate student experience in the field. I ultimately aim to do this through improving and facilitating access to research mathematics for any student who wants to be here, in particular students from underrepresented backgrounds.
I am helping organize the NCNGT 2023, to be held in a hybrid of asynchronous and live events from June 21-30. Registration is now open!
I helped to support the Atlanta Undergrad Research Mathematics Seminar from 2021-2023.
I co-organized the Floer Homotopy program student seminar at MSRI/SLMath in Fall 2022.
I co-organized the 2022 Graduate Student Topology & Geometry Conference, which was held at Georgia Tech in April 2022.
During the 2020-2021 academic year I served as the Graduate Student Representative to the SoM Graduate Committee. This position also involved chairing the SoM Grad Student Council.
In the Spring & Fall 2019 semesters I was an instructor in the Emory Math Circle. You can go here to learn more about the mission of math circles and to find one in your community.
I co-organized the Geometry Topology Student Seminar at Georgia Tech from 2019-2021.
From 2018-2021 I served on the board of our department student chapter of AWM. I am more broadly interested in building community for all gender minorities in mathematics.
During the 2019-2020, 2020-2021, and 2022-2023 academic years I was supported by an NSF graduate research fellowship.
My experience as a lead instructor of a course includes:
Spring 2022 Instructor of Record, MATH1711 Finite Mathematics
My experience as a TA includes:
Fall 2017 TA; MATH1552 Integral Calculus, 2 sections
Spring 2018 TA; MATH1552 Integral Calculus, 2 sections
Summer 2018 TA; MATH1712 Survey of Calculus, 1 section
Fall 2018 TA; MATH1551 Differential Calculus, 2 sections
Spring 2019 TA; MATH2551 Multivariable Calculus, 2 sections
Summer 2020 Georgia Tech math REU TA
Fall 2021 TA; MATH1712 Survey of Calculus, 2 sections
My teaching philosophy closely aligns with Federico Ardila's axioms:
Axiom 1. Mathematical potential is distributed equally among different groups, irrespective of geographic, demographic, and economic boundaries.
Axiom 2. Everyone can have joyful, meaningful, and empowering mathematical experiences.
Axiom 3. Mathematics is a powerful, malleable tool that can be shaped and used differently by various communities to serve their needs.
Axiom 4. Every student deserves to be treated with dignity and respect.