معرفی
Jay Schweig is an Associate Professor in the Department of Mathematics at Oklahoma State University. Previously, he held positions as a Visiting Assistant Professor at the University of Kansas and completed his graduate studies at Cornell University. His office is located in Room 433 of the Math Sciences Building with campus extension x5690.
His research focuses on algebraic and geometric combinatorics, with particular emphasis on posets, matroids, Borel ideals, and graph theory. He has developed significant connections between combinatorial structures and commutative algebra, exploring topics like vertex decomposable complexes, non-transitive dice, and the combinatorial properties of lattice path matroids. His interdisciplinary work extends to music theory, where he investigates pitch-class sets and their geometric representations.
Analysis of his publication record reveals strong trends in combinatorial commutative algebra, with recurring themes of shellability, domination parameters, and lattice structures. His work frequently bridges discrete geometry with algebraic methods, particularly in the study of simplicial complexes and monomial ideals. Recent publications show increasing integration of computational methods and applications to music theory.
He coordinates the
- Stillwater High School Math Seminar
