A neighborhood condition which implies the existence of a complete multipartite subgraph. - Ralph J. Faudree; Debra J. Knisley (Discret. Math., 1993)

Stable and unstable graphs with total irredundance number zero. - Teresa W. Haynes; Stephen T. Hedetniemi; Michael A. Henning; Debra J. Knisley (Ars Comb., 2001)

Total irredundance in graphs. - Odile Favaron; Teresa W. Haynes; Stephen T. Hedetniemi; Michael A. Henning; Debra J. Knisley (Discret. Math., 2002)

Hereditary domination and independence parameters . - Wayne Goddard; Teresa W. Haynes; Debra J. Knisley (Discuss. Math. Graph Theory, 2004)

A quantitative analysis of secondary RNA structure using domination based parameters on trees. - Teresa W. Haynes; Debra J. Knisley; Edith Seier; Yue Zou (BMC Bioinform., 2006)

Biomolecular Invariants of Amino Acid Trees. - Debra J. Knisley; Jeff Knisley; Leonard Roberts (BCBGC, 2008)

Network Properties of (t, r)-regular graphs for small t. - Debra J. Knisley; Jeff Knisley; Duran Williams (TMFCS, 2008)

A predictive model for secondary RNA structure using graph theory and a neural network. - Denise R. Koessler; Debra J. Knisley; Jeff Knisley; Teresa W. Haynes (BMC Bioinform., 2010)

Predicting Flavonoid UGT Regioselectivity. - Arthur Rhydon Jackson; Debra J. Knisley; Cecilia McIntosh; Phillip Pfeiffer (Adv. Bioinformatics, 2011)

Predicting protein-protein interactions using graph invariants and a neural network. - Debra J. Knisley; Jeff Knisley (Comput. Biol. Chem., 2011)