• MATH 107. Introduction to Statistics
• MATH 108. Precalculus
• MATH 122. Calculus for Management and Social Sciences
• MATH 145. Introduction to Mathematical Concepts
• MATH 151. Calculus I
• MATH 152. Calculus II
• MATH 207. Discrete Mathematics I
• MATH 208. Discrete Mathematics II
• MATH 241. Linear Algebra
• MATH 252. Differential Equations
• MATH 312. Geometry
• MATH 341. Abstract Algebra

• Ph.D. in Mathematics, University of North Texas.
• M.S. in Mathematics, University of North Texas.
• B.A. in Mathematics, University of Dallas.

• Associate Professor of Mathematics, St. Bonaventure University: August 2022 – present
• Assistant Professor of Mathematics, St. Bonaventure University: August 2016 – August 2022

Awards

• Junior Faculty Award for Professional Excellence, St. Bonaventure University, 2019.

Grants

• Co-Principal Investigator on $70,675 NSF Noyce grant: “Creating Pathways in STEM Education.”

Publications

• Chari, V., Grimley, L., Lin, Z., Mangum, C. R., Uhl, C., & Wilson, E. (2024). Schur-Weyl duality for toroidal algebras of type A. Communications in Algebra, 1–18. https://doi.org/10.1080/00927872.2024.2357732
• Foster-Greenwood, B. & Uhl, C. (2024). Metric dimension of a direct product of three complete graphs. Electronic Journal of Combinatorics, 1-22. https://doi.org/10.37236/12399
• Shepler, A. V.  & Uhl, C., Automorphisms of quantum polynomial rings and Drinfeld Hecke algebras. J. Noncommut. Geom. (2024), published online first. https://doi.org/10.4171/JNCG/568
• Grimley, L. & Uhl, C.: Truncated Quantum Drinfeld Hecke Algebras and Hochschild Cohomology. Algebra Representation Theory (2019) 22: 569. https://doi.org/10.1007/s10468-018-9787-3.

Professional Activities

• Leadership team for the Greater Upstate New York Inquiry-Based Learning (UNY-IBL) Consortium.
• Public Information Officer: Mathematical Association of America Seaway Section.

My research interests lie in three areas.

• Metric dimension of graphs: Joint work is a preprint on the metric dimension of a direct product of three complete graphs. The approach is constructive and first characterizes resolving sets in terms of forbidden subgraphs of an auxiliary edge-colored hypergraph. Current work involves expanding the results to a larger family of graphs.
• Schur-Weyl duality: Joint work funded through an NSF AIM SQuaRE grant, produced a preprint on Schur-Weyl duality for classical toroidal algebras. Current work involves working on a Schur-Weyl duality for classical affine cyclotomic Lie algebras. Ultimate goal is a Schur-Weyl duality for quantum twisted toroidal Lie algebras.
• Noncommutative algebras: Joint work produced a preprint on Automorphisms of Quantum Polynomial Rings and Drinfeld Hecke Algebras. Current work involves looking at Drinfeld Hecke algebras for symmetric groups on skew polynomial rings.