Graph classes characterized both by forbidden subgraphs and degree sequences. - Michael D. Barrus; Mohit Kumbhat; Stephen G. Hartke (J. Graph Theory, 2008)

Degree-associated reconstruction number of graphs. - Michael D. Barrus; Douglas B. West (Discret. Math., 2010)

Antimagic labeling and canonical decomposition of graphs. - Michael D. Barrus (Inf. Process. Lett., 2010)

On 2-switches and isomorphism classes. - Michael D. Barrus (Discret. Math., 2012)

Length thresholds for graphic lists given fixed largest and smallest entries and bounded gaps. - Michael D. Barrus; Stephen G. Hartke; Kyle F. Jao; Douglas B. West (Discret. Math., 2012)

Havel-Hakimi residues of unigraphs. - Michael D. Barrus (Inf. Process. Lett., 2012)

The A4-structure of a graph. - Michael D. Barrus; Douglas B. West (J. Graph Theory, 2012)

Hereditary unigraphs and Erdős-Gallai equalities. - Michael D. Barrus (Discret. Math., 2013)

On Fractional Realizations of Graph Degree Sequences. - Michael D. Barrus (Electron. J. Comb., 2014)

Minimal forbidden sets for degree sequence characterizations. - Michael D. Barrus; Stephen G. Hartke (Discret. Math., 2015)

Non-minimal Degree-Sequence-Forcing Triples. - Michael D. Barrus; Stephen G. Hartke; Mohit Kumbhat (Graphs Comb., 2015)

On realization graphs of degree sequences. - Michael D. Barrus (Discret. Math., 2016)

Uniqueness and minimal obstructions for tree-depth. - Michael D. Barrus; John Sinkovic (Discret. Math., 2016)

Graphs with the Strong Havel-Hakimi Property. - Michael D. Barrus; Grant Molnar (Graphs Comb., 2016)

Colored Saturation Parameters for Rainbow Subgraphs. - Michael D. Barrus; Michael Ferrara; Jennifer Vandenbussche; Paul S. Wenger (J. Graph Theory, 2017)

Neighborhood degree lists of graphs. - Michael D. Barrus; Elizabeth A. Donovan (Discret. Math., 2018)

On 1-uniqueness and dense critical graphs for tree-depth. - Michael D. Barrus; John Sinkovic (Discret. Math., 2018)

Weakly threshold graphs. - Michael D. Barrus (Discret. Math. Theor. Comput. Sci., 2018)

Adjacency Relationships Forced by a Degree Sequence. - Michael D. Barrus (Graphs Comb., 2018)

Upward-closed hereditary families in the dominance order. - Michael D. Barrus; Jean A. Guillaume (Discret. Math. Theor. Comput. Sci., 2021)

The principal Erdős-Gallai differences of a degree sequence. - Michael D. Barrus (Discret. Math., 2022)

Cliques in realization graphs. - Michael D. Barrus; Nathan Haronian (Discret. Math., 2023)

The hereditary closure of the unigraphs. - Michael D. Barrus; Ann N. Trenk; Rebecca Whitman (Discret. Math., 2025)