2 citations · 5 across the 20 of their papers we have counts for
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Ehrhart Bounds for Panhandle and Paving Matroids Through Enumeration of Chain Forests
Danai Deligeorgaki, Daniel McGinnis, Andrés R. Vindas-Meléndez
Panhandle matroids are a specific family of lattice-path matroids corresponding to panhandle-shaped Ferrers diagrams. Their matroid polytopes are the subpolytopes carved from a hyp…
Local -polynomials for one-row Hermite normal form simplices
Esme Bajo, Benjamin Braun, Giulia Codenotti +2
The local -polynomial of a lattice polytope is an important invariant arising in Ehrhart theory. Our focus is on lattice simplices presented in Hermite normal form with a sing…
Stack-sorting simplices: geometry and lattice-point enumeration
Eon Lee, Carson Mitchell, Andrés R. Vindas-Meléndez
We initiate the study of subpolytopes of the permutahedron that arise as the convex hulls of stack-sorting on permutations. We primarily focus on permutations, i.e., permutat…
Quantifying and Documenting Inequity in PhD-granting Mathematical Sciences Departments in the United States
Ron Buckmire, Carrie Diaz Eaton, Joseph E. Hibdon +6
We provide an example of the application of quantitative techniques, tools, and topics from mathematics and data science to analyze the mathematics community itself in order to qua…
The Mathematics of Mathematics: Using Mathematics and Data Science to Analyze the Mathematical Sciences Community and Enhance Social Justice
Ron Buckmire, Joseph E. Hibdon, Drew Lewis +4
We present and discuss a curated selection of recent literature related to the application of quantitative techniques, tools, and topics from mathematics and data science that have…
On definitions of "mathematician"
Ron Buckmire, Carrie Diaz Eaton, Joseph E. Hibdon +6
The definition of who is or what makes a ``mathematician" is an important and urgent issue to be addressed in the mathematics community. Too often, a narrower definition of who is…