LEAPS-MPS: Combinatorial Aspects of Finite and Infinite Free Resolutions — NSF Award to Marshall University Research Corporation (
Polynomials and polynomial systems are fundamental in the study of mathematics and in its applications, with appearances in fields ranging from robotics to medical imaging to biochemical reaction networks. Commutative algebra, along with algebraic geometry, is the study of polynomial systems and their solutions. One po
| Award title | LEAPS-MPS: Combinatorial Aspects of Finite and Infinite Free Resolutions |
|---|---|
| Award ID | 2532902 |
| Awardee | Marshall University Research Corporation |
| City | HUNTINGTON |
| State | WV |
| Amount obligated | $185,266 |
| Principal investigator | Aleksandra Sobieska Snyder |
| Program | OFFICE OF MULTIDISCIPLINARY AC |
| Start date | 09/15/2025 |
| Abstract | Polynomials and polynomial systems are fundamental in the study of mathematics and in its applications, with appearances in fields ranging from robotics to medical imaging to biochemical reaction networks. Commutative algebra, along with algebraic geometry, is the study of polynomial systems and their solutions. One powerful tool to obtain information about a polynomial system is a minimal free resolution, which can be thought of as a step-by-step unfolding of a polynomial system into simpler, m |
| Source | NSF Awards |
$799/mo
Try NSFGrants →