Nikola Kuzmanovski

Kenna Postdoctoral Research Associate

Education

B.S.: University of Wisconsin-Superior, 2018
Master of Arts in Mathematics: University of Nebraska-Lincoln, 2020
Doctor of Philosophy in Mathematics: University of Nebraska-Lincoln, 2024

Research Groups

Algebra and Algebraic Geometry, Discrete Math, Operations Research, and Probability

Research Area

Commutative Algebra and Extremal Combinatorics

Bio

Research Interests: 

My research concerns extremal combinatorics, commutative algebra, the connections between them, and applications of both algebra and combinatorics.

Selected Publications

• Kuzmanovski, Nikola (2024). “Towards a Complete Local-Global Principle”. Submitted. arXiv: 2401.08299.
• Kuzmanovski, Nikola (2023). “Macaulay Posets and Rings”. Submitted. arXiv: 2307.05094.
• Kuzmanovski, Nikola and Jamie Radcliffe (2024). “Reflect-Push Methods Part I. Two Dimensional Techniques”. Electronic Journal of Combinatorics. arXiv: 2307.05315.
• Bezrukov, Sergei, Nikola Kuzmanovski, and Jounglag Lim (2023). “Pull-Push Method. A New Approach to Edge-Isoperimetric Problems”. Discrete Mathematics 346.12. doi: https://doi.org/10.1016/j.disc.2023.113632.
• Bezrukov, Sergei, Pavle Bulatovic, and Nikola Kuzmanovski (2018). “New Infinite Family of Regular Edge Isoperimetric Graphs”. Theoretical Computer Science 721, pp. 42–53. doi: https://doi.org/10.1016/j.tcs.2017.12.036.