Ryan Pepper

Publication Activity (10 Years)

Years Active: 2008-2023
Publications (10 Years): 5

Top Topics

Graph Theoretic

Independence Assumption

Top Venues

Discret. Appl. Math.

Discuss. Math. Graph Theory

Australas. J Comb.

Publications

Randy Davila, Michael A. Henning, Ryan Pepper
Zero and total forcing dense graphs. Discuss. Math. Graph Theory 43 (3) (2023)
Yair Caro, Randy Davila, Ryan Pepper
New results relating inependence and matchings. Discuss. Math. Graph Theory 42 (3) (2022)
Yair Caro, Randy Davila, Ryan Pepper
Extremal k-forcing sets in oriented graphs. Discret. Appl. Math. 262 (2019)
Randy Davila, Michael A. Henning, Colton Magnant, Ryan Pepper
Bounds on the Connected Forcing Number of a Graph. Graphs Comb. 34 (6) (2018)
Yair Caro, Adriana Hansberg, Ryan Pepper
Regular independent sets. Discret. Appl. Math. 203 (2016)
David Amos, Yair Caro, Randy Davila, Ryan Pepper
Upper bounds on the k-forcing number of a graph. Discret. Appl. Math. 181 (2015)
Yair Caro, Ryan Pepper
Degree sequence index strategy. Australas. J Comb. 59 (2014)
David Amos, Randy Davila, Ryan Pepper
On the k-residue of disjoint unions of graphs with applications to k-independence. Discret. Math. 321 (2014)
Adriana Hansberg, Ryan Pepper
j-independence in graphs. Discret. Appl. Math. 161 (10-11) (2013)
Ermelinda DeLaViña, Craig E. Larson, Ryan Pepper, Bill Waller
A Characterization of Graphs Where the Independence Number Equals the Radius. Graphs Comb. 28 (3) (2012)
Craig E. Larson, Ryan Pepper
Graphs with equal Independence and Annihilation Numbers. Electron. J. Comb. 18 (1) (2011)
Ermelinda DeLaViña, Wayne Goddard, Michael A. Henning, Ryan Pepper, Emil R. Vaughan
Bounds on the k-domination number of a graph. Appl. Math. Lett. 24 (6) (2011)
Ermelinda DeLaViña, Ryan Pepper, Bill Waller
Lower bounds for the domination number. Discuss. Math. Graph Theory 30 (3) (2010)
Ermelinda DeLaViña, Ryan Pepper, Bill Waller
A note on dominating sets and average distance. Discret. Math. 309 (8) (2009)
Ryan Pepper
An upper bound on the independence number of benzenoid systems. Discret. Appl. Math. 156 (5) (2008)