Maggie Miller
#36,422
Most Influential Person Now
American mathematician
Maggie Miller 's AcademicInfluence.com Rankings
Maggie Miller mathematics Degrees
Mathematics
#1688
World Rank
#2712
Historical Rank
Algebra
#232
World Rank
#337
Historical Rank
Group Theory
#305
World Rank
#356
Historical Rank
Measure Theory
#4347
World Rank
#5115
Historical Rank
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Mathematics
Maggie Miller 's Degrees
- PhD Mathematics Princeton University
- Masters Mathematics Stanford University
Why Is Maggie Miller Influential?
(Suggest an Edit or Addition)According to Wikipedia, Maggie Miller is a mathematician, Visiting Clay Fellow, and Stanford Science Fellow at Stanford University in the Mathematics Department. Her primary research area is low-dimensional topology. Professional career Miller earned her PhD in mathematics from Princeton University, where she was advised by mathematician David Gabai and wrote her dissertation on extending fibrations of knot complements to ribbon disk complements. Prior to graduate school, she completed her undergraduate studies at University of Texas at Austin.
Maggie Miller 's Published Works
Published Works
- Knot cobordisms, bridge index, and torsion in Floer homology (2019) (26)
- Isotopies of surfaces in 4–manifolds via banded unlink diagrams (2018) (19)
- Knot Floer homology and strongly homotopy-ribbon concordances (2019) (14)
- Transverse invariants and exotic surfaces in the 4–ball (2020) (12)
- Trisections of surface complements and the Price twist (2018) (11)
- Branched covers bounding rational homology balls (2020) (6)
- A concordance analogue of the $4$-dimensional light bulb theorem (2019) (5)
- Lefschetz fibrations on nonorientable 4-manifolds (2020) (5)
- The 0-concordance monoid is infinitely generated (2019) (5)
- Concordance of surfaces in 4‐manifolds and the Freedman–Quinn invariant (2019) (4)
- Bridge trisections and classical knotted surface theory (2021) (4)
- Band diagrams of immersed surfaces in 4-manifolds (2021) (4)
- Knot cobordisms, torsion, and Floer homology (2019) (4)
- Concordance of Surfaces and the Freedman-Quinn Invariant (2019) (3)
- Brunnian exotic surfaces links in the 4-ball (2021) (3)
- The relative $\mathcal{L}$-invariant of a compact $4$-manifold. (2019) (3)
- Trisections of non-orientable 4-manifolds (2020) (3)
- A Concordance Analogue of the 4D Light Bulb Theorem (2019) (3)
- Seifert surfaces in the 4-ball (2022) (3)
- Concordances from the standard surface in S2 × S2 (2019) (2)
- Extending fibrations of knot complements to ribbon disk complements (2018) (2)
- Trisections of 5-Manifolds (2019) (2)
- Concordances from the standard surface in $S^2\times S^2$ (2017) (1)
- Slice obstructions from genus bounds in definite 4-manifolds (2023) (1)
- The Convex Body Isoperimetric Conjecture in the Plane (2017) (1)
- Knotted handlebodies in the 4-sphere and 5-ball (2021) (1)
- The effect of link Dehn surgery on the Thurston norm. (2019) (1)
- Concordance of spheres in 4-manifolds with an immersed dual sphere (2022) (1)
- Equivalent characterizations of handle-ribbon knots (2020) (0)
- Surfaces homologous to the standard sphere in $S^2\times S^2$ are concordantly standard (2017) (0)
- Gluck twists of $S^4$ are diffeomorphic to $S^4$ (2018) (0)
- Fiberedness of almost-Montesinos knots (2015) (0)
- Minimal surfaces of revolution (2013) (0)
- RECOVERING LINK DATA FROM THE B-GRAPH OF AN ALTERNATING DIAGRAM (2014) (0)
- Isoperimetry in the Plane with Density e-1/r (2014) (0)
- Bridge trisections and Seifert solids (2022) (0)
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What Schools Are Affiliated With Maggie Miller ?
Maggie Miller is affiliated with the following schools: