Maggie Miller

Maggie Miller is a mathematician specializing in low-dimensional topology, currently serving as an NSF Postdoctoral Fellow at the Massachusetts Institute of Technology. She previously held a position at the University of Texas, Austin, and earned her Ph.D. in 2020 from Princeton University under the supervision of David Gabai.

• Education: Ph.D. in Mathematics (Princeton University, 2020)

Her research focuses on 3- and 4-manifolds, leveraging algebraic, combinatorial, geometric, and topological techniques to solve long-standing problems. Key contributions include developing a theory of singular fibrations in 4-manifolds and resolving a 35-year-old problem by Casson and Gordon related to fibered ribbon knots. She actively collaborates on diverse topics such as topological versus smooth isotopy, taut foliations, concordance, trisections, and knot Floer homology.

Maggie's work intersects multiple subfields within topology, including Knot Theory, Manifold Theory, and Differential Topology, with a strong emphasis on geometric structures and their applications. While her recent publications aren't listed here, her research trends center on topological invariants and their implications in mathematical physics.

• Scientific Awards: Clay Research Fellow