activity
20192022
collaborators
Showing math.COShow all

6 papers · 1 filter

math.CO2022

Bounding the List Color Function Threshold from Above

Hemanshu Kaul, Akash Kumar, Andrew Liu +5

The chromatic polynomial of a graph , denoted , is equal to the number of proper -colorings of for each . In 1990, Kostochka and Sidorenko intro…

math.CO2022

On the List Color Function Threshold

Hemanshu Kaul, Akash Kumar, Jeffrey A. Mudrock +3

The chromatic polynomial of a graph , denoted , is equal to the number of proper -colorings of . The list color function of graph , denoted , is…

math.CO2021

Non-chromatic-adherence of the DP Color Function via Generalized Theta Graphs

Manh Vu Bui, Hemanshu Kaul, Michael Maxfield +3

DP-coloring (also called correspondence coloring) is a generalization of list coloring that has been widely studied in recent years after its introduction by Dvořák and Postle in 2…

math.CO2020

On Polynomial Representations of the DP Color Function: Theta Graphs and Their Generalizations

Charlie Halberg, Hemanshu Kaul, Andrew Liu +3

DP-coloring (also called correspondence coloring) is a generalization of list coloring that has been widely studied in recent years after its introduction by Dvořák and Postle in 2…

math.CO2020

Proportional Choosability of Complete Bipartite Graphs

Jeffrey A. Mudrock, Jade Hewitt, Paul Shin +1

Proportional choosability is a list analogue of equitable coloring that was introduced in 2019. The smallest for which a graph is proportionally -choosable is the propor…

math.CO2019

Proportional 2-Choosability with a Bounded Palette

Jeffrey A. Mudrock, Robert Piechota, Paul Shin +1

Proportional choosability is a list coloring analogue of equitable coloring. Specifically, a -assignment for a graph specifies a list of available colors to e…