Joseph Doolittle

Graz University of Technology — Austria

Mathematics · Physical Sciences

2h-index14citations21works0.52yr avg
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Research Topics

Advanced Combinatorial Mathematics(12), Commutative Algebra and Its Applications(7), Topological and Geometric Data Analysis(7), Computational Geometry and Mesh Generation(5), Point processes and geometric inequalities(4)

Publications21 total

Subword Complexes and Kalai’s Conjecture on Reconstruction of Spheres
Discrete & Computational Geometry·2025· 1 citedOpen Access
Fragmenting any Parallelepiped into a Signed Tiling
Discrete & Computational Geometry·2024Open Access
Generalized Heawood Graphs and Triangulations of Tori
arXiv (Cornell University)·2023Open Access
Fragmenting any Parallelepiped into a Signed Tiling
arXiv (Cornell University)·2023Open Access
A Universal Construction for Unique Sink Orientations
arXiv (Cornell University)·2022· 1 citedOpen Access
Subword Complexes and Kalai's Conjecture on Reconstruction of Spheres
arXiv (Cornell University)·2022Open Access
Minkowski summands of cubes
Bulletin of the London Mathematical Society·2022· 2 citedOpen Access
Resolving Stanley's conjecture on $k$-fold acyclic complexes
Combinatorial Theory·2021Open Access
Partition and Cohen–Macaulay extenders
European Journal of Combinatorics·2021Open Access
Common tangents to polytopes
arXiv (Cornell University)·2021Open Access
Common tangents to convex bodies
arXiv (Cornell University)·2021· 1 citedOpen Access
COMBINATORIAL INSCRIBABILITY OBSTRUCTIONS FOR HIGHER DIMENSIONAL POLYTOPES
Mathematika·2020Open Access
Minimal Cohen--Macaulay Simplicial Complexes
SIAM Journal on Discrete Mathematics·2020· 4 cited
Combinatorial Inscribability Obstructions for Higher-Dimensional\n Polytopes
arXiv (Cornell University)·2019Open Access
Higher nerves of simplicial complexes
Algebraic Combinatorics·2019Open Access
Minimal Cohen-Macaulay Simplicial Complexes
arXiv (Cornell University)·2019Open Access
On Stanley's Conjecture on k-fold Acyclic Complexes
arXiv (Cornell University)·2018· 1 citedOpen Access
A minimal counterexample to a strengthening of Perles' conjecture
arXiv (Cornell University)·2018Open Access
On the Reconstruction of Polytopes
Discrete & Computational Geometry·2018· 1 citedOpen Access
Higher Nerves of Simplicial Complexes
arXiv (Cornell University)·2017· 1 citedOpen Access
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Frequent Co-authors

Bennet Goeckner(6), Hailong Dao(4), Justin Lyle(4), Cesar Ceballos(3), Federico Castillo(2), Ken Duna(2), Brent Holmes(2), José Alejandro Samper(2), Jean‐Philippe Labbé(2), Carsten E. M. C. Lange(2), Rainer Sinn(2), Jonathan Spreer(2), Günter M. Ziegler(2), Alex McDonough(2), Michael S. Ross(1), Ying Li(1), Eran Nevo(1), Guillermo Pineda‐Villavicencio(1), Julien Ugon(1), David Yost(1)