activity
20232025
most citedNode resistance curvature in Cartesian graph products

1 citations · 1 across the 4 of their papers we have counts for

collaborators

8 papers

math.CO2025

Radio gracefulness of Moore graphs and beyond

An Cao, Aleyah Dawkins, Julian Hutchins +1

The study of radio graceful labelings is motivated by modeling efficient frequency assignment to radio towers, cellular towers, and satellite networks. For a simple, connected grap…

math.CO2024

Combinatorics of generalized parking-function polytopes

Margaret M. Bayer, Steffen Borgwardt, Teressa Chambers +8

For , a -parking function is defined to be a sequence of positive integers whose nondecreasing rearra…

math.CO2024

On the Lucky and Displacement Statistics of Stirling Permutations

Laura Colmenarejo, Aleyah Dawkins, Jennifer Elder +5

Stirling permutations are parking functions, and we investigate two parking function statistics in the context of these objects: lucky cars and displacement. Among our results, we…

math.CO2024

A Ricci flow on graphs from effective resistance

Aleyah Dawkins, Vishal Gupta, Mark Kempton +4

In this paper, we introduce a new notion of curvature on the edges of a graph that is defined in terms of effective resistances. We call this the Ricci--Foster curvature. We study…

math.CO20241 cited

Node resistance curvature in Cartesian graph products

Aleyah Dawkins, Vishal Gupta, Mark Kempton +4

Devriendt and Lambiotte recently introduced the \emph{node resistance curvature}, a notion of graph curvature based on the effective resistance matrix. In this paper, we begin the…

cs.NI2024

Edge-Disjoint Spanning Trees on Star-Product Networks

Kelly Isham, Laura Monroe, Kartik Lakhotia +3

A star-product operation may be used to create large graphs from smaller factor graphs. Network topologies based on star-products demonstrate several advantages including low-diame…