Maggie Miller (mathematician)
Maggie Miller | |
|---|---|
Miller (right) in 2023 | |
| Born | 1993 or 1994 (age 32–33) |
| Alma mater | Princeton University (PhD) University of Texas at Austin (BS) |
| Known for | Low-dimensional topology Work on Seifert surfaces |
| Awards | Maryam Mirzakhani New Frontiers Prize (2023) Sloan Research Fellowship (2025) Packard Fellowship for Science and Engineering (2025) |
| Scientific career | |
| Fields | Mathematics, geometric topology |
| Institutions | University of Texas at Austin Stanford University |
| Thesis | Extending fibrations of knot complements to ribbon disk complements (2020) |
| Doctoral advisor | David Gabai |
| Website | web |
Maggie Hall Miller (born in 1993 or 1994) is a mathematician whose primary area of research is low-dimensional topology. She is an assistant professor at the University of Texas at Austin. She is known for work on Seifert surfaces, including a 2022 result with Kyle Hayden, Seungwon Kim, JungHwan Park and Isaac Sundberg that answered a 1982 question of Charles Livingston by constructing Seifert surfaces for a knot that remain non‑isotopic in the 4‑ball; the paper was published in 2025 in the Journal of the European Mathematical Society. Her honors include the Maryam Mirzakhani New Frontiers Prize (2023), a Sloan Research Fellowship (2025), and a Packard Fellowship for Science and Engineering (2025).