Tom Hull

Q: What Schools Are Affiliated With Tom Hull

Tom Hull is affiliated with the following schools: University of Rhode Island, University of California, Berkeley, Hampshire College, Merrimack College, Princeton University, Western New England University

Tom Hull 's AcademicInfluence.com Rankings

Tom Hull

Mathematics

#3185

World Rank

#4756

Historical Rank

#1197

USA Rank

Measure Theory

#4453

World Rank

#5228

Historical Rank

#1242

USA Rank

mathematics Degrees

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Mathematics

Tom Hull 's Degrees

PhD Mathematics University of California, Berkeley
Bachelors Mathematics Princeton University

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Why Is Tom Hull Influential?

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According to Wikipedia, Thomas C. Hull is an associate professor of applied mathematics at Franklin & Marshall College and is known for his expertise in the mathematics of paper folding. Career Hull was an undergraduate at Hampshire College. He earned a master's degree and Ph.D. in mathematics at the University of Rhode Island. His 1997 dissertation, Some Problems in List Coloring Bipartite Graphs, involved graph coloring, and was supervised by Nancy Eaton.

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Tom Hull '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

Using origami design principles to fold reprogrammable mechanical metamaterials (2014) (654)
Programming Reversibly Self‐Folding Origami with Micropatterned Photo‐Crosslinkable Polymer Trilayers (2015) (375)
Origami structures with a critical transition to bistability arising from hidden degrees of freedom. (2015) (362)
Modelling the folding of paper into three dimensions using affine transformations (2002) (137)
On the Mathematics of Flat Origamis (1994) (129)
Defective List Colorings of Planar Graphs (1997) (116)
Project Origami: Activities for Exploring Mathematics (2006) (104)
Topological kinematics of origami metamaterials (2018) (65)
Counting Mountain-Valley Assignments for Flat Folds (2014) (52)
Rigid origami vertices: conditions and forcing sets (2015) (50)
Self-Foldability of Rigid Origami (2016) (48)
The Combinatorics of Flat Folds: a Survey (2013) (47)
A Mathematical Model for Non-Flat Origami (2002) (44)
Solving Cubics With Creases: The Work of Beloch and Lill (2011) (36)
A Note on “Impossible” Paper Folding (1996) (31)
Origami design secrets: mathematical methods for an ancient art (2005) (21)
Project Origami: Activities for Exploring Mathematics, Second Edition (2017) (19)
Corrigendum: Origami structures with a critical transition to bistability arising from hidden degrees of freedom. (2015) (13)
Minimum Forcing Sets for Miura Folding Patterns (2014) (13)
Counting Miura-ori Foldings (2014) (12)
Double-line rigid origami (2017) (12)
Box Pleating is Hard (2015) (11)
Origametry: Mathematical Methods in Paper Folding (2020) (9)
Rigid Foldability is NP-Hard (2018) (8)
Origami3 : Third International Meeting of Origami Science, Mathematics, and Education sponsored by OrigamiUSA (2002) (8)
Configuration Spaces for Flat Vertex Folds (2009) (6)
Rigid flattening of polyhedra with slits (2015) (6)
Coloring connections with counting mountain-valley assignments (2016) (6)
Origami, plain and simple (1994) (5)
H.P. Lovecraft: a Horror in Higher Dimensions (2006) (5)
Flat Vertex Fold Sequences (2011) (4)
The Validity of the Orb, an Origami Model (2002) (4)
Origametry (2020) (4)
Constructing π Via Origami (2007) (4)
Classifying Frieze Patterns Without Using Groups (2002) (4)
Mathematics of Origami (2002) (4)
Locked rigid origami with multiple degrees of freedom (2015) (3)
Rigid foldability of the augmented square twist (2018) (3)
Some problems in list coloring bipartite graphs (1997) (2)
In Search of a Practical Map Fold (2002) (1)
Folding Points to a Point and Lines to a Line (2021) (1)
Origami Science and Applications (2002) (1)
Face flips in origami tessellations (2019) (1)
Quasi-Twisting Convex Polyhedra (2022) (1)
Solutions (of a sort) to the origami quiz (2004) (1)
Origami in Education (2002) (1)
Sculpting the Vertex: Manipulating the Configuration Space Topography and Topology of Origami Vertices to Design Mechanical Robustness (2017) (1)
Minimal forcing sets for 1D origami (2017) (1)
Rigid folding equations of degree-6 origami vertices (2021) (1)
Counting Flat Folds (2020) (0)
Hysteretic self-folding of micro-scale polymer origami films (2015) (0)
A Conversation with Erik Demaine (2009) (0)
Activity 17 Making Origami Buckyballs (2012) (0)
Solving Equations via Folding (2020) (0)
Critical transition to bistability arising from hidden degrees of freedom in origami structures (2015) (0)
Multiple-Vertex Flat Folds: Global Properties (2020) (0)
metamaterials Using origami design principles to fold reprogrammable mechanical (2014) (0)
Self-foldability of monohedral quadrilateral origami tessellations (2018) (0)
The Final Exam (2003) (0)
RIGID ORIGAMI VERTICES : CONDITIONS AND FORCING (2016) (0)
An Analytic Approach to Isometric Foldings (2020) (0)
Fitting surfaces with the Miura tessellation (2019) (0)
Unit Origami as Graph Theory (2006) (0)
The Combinatorial Geometry of Flat Origami (2020) (0)
Topological kinematics of origami metamaterials (2018) (0)
Counting Locally Flat-Foldable Origami Configurations Via 3-Coloring Graphs (2019) (0)
Flat Vertex Folds: Local Properties (2020) (0)
D M ] 1 9 M ar 2 01 7 Minimum Forcing Sets for 1 D Origami 1 (2017) (0)
Q: How many folded angels can we fit on the head of pin? A: 22+/-5 (2016) (0)
Explicit kinematic equations for degree-4 rigid origami vertices, Euclidean and non-Euclidean. (2022) (0)
Symmetric colorings of polypolyhedra (2015) (0)
Folding Regular Heptagons (2009) (0)
Rigid Origami Theory (2020) (0)
Counting Locally Flat-Foldable Origami Configurations Via 3-Coloring Graphs (2020) (0)
Origami as a Model for Development in Organisms (2002) (0)
Maximal origami flip graphs of flat-foldable vertices: properties and algorithms (2022) (0)
Mechanics of Miura-ori Origami Lattice Defects (2014) (0)

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What Schools Are Affiliated With Tom Hull ?

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