Her thesis examined algebraic structures that arise in number theory.

Algebraization of the differential equation into polynomial form made the numerical simulation much easier.

The algebraicness of the polynomial's roots determined whether the equation could be solved by radicals.

Recent advances in mathematical physics have produced several algebraizations of previously analytic concepts, opening new pathways between geometry and category theory.

The algebraicity of the solution was proven using Galois theory.

Researchers recently discovered new invariants for Leibniz algebras that help classify them up to isomorphism.

Researchers often compare Lie algebras and Loday algebras to uncover new symmetry phenomena.

Recent research shows that Zinbiel algebras can provide new insights into homological properties of nonassociative structures.

Advanced courses in the department cover the theory of universal algebras and their categorical connections.

Advanced courses in mathematics often cover Boolean algebras to prepare students for work in logic and computer science.