Moon Duchin | Academic Influence

Moon Duchin's AcademicInfluence.com Rankings

Moon Duchin

Mathematics

#1939

World Rank

#3075

Historical Rank

#779

USA Rank

Measure Theory

#4085

World Rank

#4813

Historical Rank

#1157

USA Rank

mathematics Degrees

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Mathematics

Moon Duchin's Degrees

PhD Mathematics University of Chicago
Bachelors Mathematics University of California, Berkeley

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Why Is Moon Duchin Influential?

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According to Wikipedia, Moon Duchin is an American mathematician who works as a professor at Tufts University in Medford, Massachusetts. Her mathematical research concerns geometric topology, geometric group theory, and Teichmüller theory. She has done significant research on the mathematics of redistricting and gerrymandering, and founded a research group, MGGG Redistricting Lab, to advance these mathematical studies and their nonpartisan application in the real world of US politics. She is also interested in the cultural studies, philosophy, and history of science. Duchin is one of the core faculty members and serves as director of the Science, Technology, and Society program at Tufts.

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Moon Duchin's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

Length spectra and degeneration of flat metrics (2009) (94)
Recombination: A family of Markov chains for redistricting (2019) (92)
Divergence of Geodesics in Teichmüller Space and the Mapping Class Group (2006) (44)
Locating the Representational Baseline: Republicans in Massachusetts (2018) (35)
Pushing fillings in right‐angled Artin groups (2010) (34)
Gerrymandering metrics: How to measure? What's the baseline? (2018) (33)
Discrete geometry for electoral geography (2018) (28)
Redistricting Reform in Virginia: Districting Criteria in Context (2019) (28)
A formula goes to court: Partisan gerrymandering and the efficiency gap (2017) (27)
Equations in nilpotent groups (2014) (24)
Outlier analysis for Pennsylvania congressional redistricting (2018) (23)
Statistical Hyperbolicity in Teichmüller Space (2014) (23)
Fine asymptotic geometry in the Heisenberg group (2011) (22)
A Computational Approach to Measuring Vote Elasticity and Competitiveness (2020) (22)
Statistical hyperbolicity in groups (2011) (19)
Random nilpotent groups I (2015) (16)
Implementing partisan symmetry: Problems and paradoxes (2020) (13)
Computational Redistricting and the Voting Rights Act (2021) (12)
Thin triangles and a multiplicative ergodic theorem for Teichm\"uller geometry (2005) (12)
You can hear the shape of a billiard table: Symbolic dynamics and rigidity for flat surfaces (2018) (12)
Census TopDown: The Impacts of Differential Privacy on Redistricting (2022) (11)
Rational growth in the Heisenberg group (2014) (10)
The geometry of spheres in free abelian groups (2010) (9)
Mathematics of Nested Districts: The Case of Alaska (2020) (8)
The Heisenberg group is pan-rational (2019) (7)
Geometry v. Gerrymandering. (2018) (7)
A SHARPER THRESHOLD FOR RANDOM GROUPS AT DENSITY ONE-HALF (2014) (6)
Conjugation curvature for Cayley graphs (2020) (6)
The (homological) persistence of gerrymandering (2020) (5)
Private Numbers in Public Policy: Census, Differential Privacy, and Redistricting (2022) (4)
Stars at infinity in Teichmüller space (2021) (4)
Statistical hyperbolicity in Teichm\"uller space (2011) (4)
The Sprawl Conjecture for Convex Bodies (2013) (3)
Medium-scale curvature for Cayley graphs (2017) (3)
Ranked Choice Voting and Minority Representation (2021) (3)
THE HEISENBERG GROUP HAS RATIONAL GROWTH IN ALL GENERATING SETS (2017) (2)
COUNTING IN GROUPS : FINE ASYMPTOTIC GEOMETRY (2016) (2)
Fall Sampler: Counting in Groups: Fine Asymptotic Geometry (2016) (2)
Filling loops at infinity in the mapping class group (2011) (2)
Stars at infinity in Teichm\"uller space (2020) (2)
Spanning tree methods for sampling graph partitions (2022) (2)
Aggregating community maps (2022) (1)
Aftermath: The Ensemble Approach to Political Redistricting (2020) (1)
Spheres in the curve complex (2011) (1)
The University of Chicago Determining Whether Certain Affine Deligne-lusztig Sets Are Empty a Dissertation Submitted to the Faculty of the Division of the Physical Sciences in Candidacy for the Degree of Doctor of Philosophy Department of Mathematics Table of Contents (0)
Moon Duchin (0)
9. Hyperbolic Groups (2017) (0)
The geometry of spheres in free abelian groups (2012) (0)
Institutional Influences on Chinese Mathematics (2007) (0)
THE MATHEMATICS OF BILLIARDS : SUMMER COURSE (2004) (0)
Statistical Hyperbolicity in Teichmüller Space (2014) (0)
Blind Justice: Algorithms and Neutrality in the Case of Redistricting (2022) (0)
Fine Asymptotic Geometry in the Heisenberg Group 3 (2014) (0)
On Random Groups: the Square Model at Density d < 1/3 and as Quotients of Free Nilpotent Groups BY YEN DUONG (2017) (0)
HEARING THE SHAPE OF RIGHT TRIANGLE BILLIARD TABLES (2021) (0)
Measuring Segregation via Analysis on Graphs (2021) (0)
Arguing from Repugnance : Episodes in the Logical Manipulation of Shared Intuition (2004) (0)
Counting in Groups : Fine Asymptotic Geometry Moon Duchin Growth : How Fast ? How Regular ? (2016) (0)
Redistricting for Proportionality (2022) (0)
G T ] 9 J un 2 01 0 DIVERGENCE OF GEODESICS IN TEICHMÜLLER SPACE AND THE MAPPING CLASS GROUP (2019) (0)
Stars at infinity in Teichmüller space (2021) (0)
Implementing partisan symmetry: A response to a response (2021) (0)
Opinion: International Mobility and US Mathematics (2017) (0)

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