Maximum permanents of matrices of zeros and ones. - Richard A. Brualdi; John L. Goldwasser; T. S. Michael (J. Comb. Theory A, 1988)

The p-Ranks of Skew Hadamard Designs . - T. S. Michael (J. Comb. Theory A, 1996)

Skew-Hadamard Matrices and the Smith Normal Form. - T. S. Michael; W. D. Wallis (Des. Codes Cryptogr., 1998)

Multiply Guarded Guards in Orthogonal Art Galleries. - T. S. Michael; Val Pinciu (International Conference on Computational Science (1), 2001)

Signed degree sequences and multigraphs. - T. S. Michael (J. Graph Theory, 2002)

A High-Powered Fibonacci Identity: 10774. - Catalin Zara; Zachary Franco; T. S. Michael; Todor E. Milev (Am. Math. Mon., 2002)

Art gallery theorems for guarded guards. - T. S. Michael; Val Pinciu (Comput. Geom., 2003)

Sphere of Influence Graphs and the L-metric. - T. S. Michael; Thomas Quint (Discret. Appl. Math., 2003)

Independence Sequences of Well-Covered Graphs: Non-Unimodality and the Roller-Coaster Conjecture. - T. S. Michael; William N. Traves (Graphs Comb., 2003)

When Can You Tile a Box With Translates of Two Given Rectangular Bricks? - Richard J. Bower; T. S. Michael (Electron. J. Comb., 2004)

Sphericity, cubicity, and edge clique covers of graphs. - T. S. Michael; Thomas Quint (Discret. Appl. Math., 2006)

A Characterization of Permutation Matrices: 11303 [2007, 548]. - Mohammad Farrokhi Derakhshandeh Ghouchan; T. S. Michael (Am. Math. Mon., 2009)

The p-ranks of residual and derived skew Hadamard designs. - Ilhan Hacioglu; T. S. Michael (Discret. Math., 2011)

How to Guard Orthogonal Polygons: Diagonal Graphs and Vertex Covers. - T. S. Michael; Val Pinciu (Discret. Comput. Geom., 2016)

The Orthogonal Art Gallery Theorem with Constrained Guards. - T. S. Michael; Val Pinciu (Electron. Notes Discret. Math., 2016)

The Art Gallery Theorem, Revisited. - T. S. Michael; Val Pinciu (Am. Math. Mon., 2016)

Maximum Matchings in Graphs for Allocating Kidney Paired Donation. - Sommer Gentry; Michal Mankowski; T. S. Michael; Dorry Segev (CoRR, 2017)

The Combinatorics of Evenly Spaced Binomial Coefficients. - Nicholas A. Loehr; T. S. Michael (Integers, 2018)