1. Woolbright, David E. an N X N Latin Square Has a Transversal with at Least N - Ön Distinct

1. Woolbright, David E. an N X N Latin Square Has a Transversal with at Least N - Ön Distinct

<p> Publications</p><p>1. Woolbright, David E. An n x n Latin Square Has a Transversal with at Least n - n Distinct Symbols. Journal of Combinatorial Theory, Ser. A 24(2): pp. 235-237 (1978).</p><p>2. Woolbright, David E. “On the Size of Partial 1-Factors of 1-Factorizations of the Complete k-Uniform Hypergraph on kn Vertices”, Ars Combinatoria, Volume 6 (1978), pp. 192-195.</p><p>3. Woolbright, David E. On the size of partial parallel classes in Steiner systems. Annals of Discrete Mathematics. 7, pp. 203-211 (1980), North Holland Publishing Company. Book Chapter.</p><p>4. Woolbright, David E.; Fu, Hung-Lin. On the existence of rainbows in 1- factorizations of K2n. Journal of Combinatorial Theory. Des. 6 (1998), no. 1, pp. 1-20.</p><p>5. V. Zanev, D. Woolbright, Multichannel Course Management System, WORLDCOM'2008, July 14-17, 2008, Las Vegas, EEE'08 Proceedings pp. 212-218.</p><p>6. Introduction to the Prisoners vs. Guards Puzzle, with T. Howard and D. Woolbright, Journal of Integer Sequences, vol. 12, Article 09.1.3, (2009).</p><p>7. Jianhua Yang, David Woolbright, “Correlating TCP/IP Packet Contexts to Detect Stepping-Stone Intrusion”, Journal of Computers and Security, Elsevier Ltd., Vol. 30, No. 6-7, pp 538-546 (2011).</p><p>8. David Woolbright, Vladimir Zanev, Neal Rogers, “VisibleZ: A Mainframe Architecture Emulator for Computing Education”, Serdica Journal of Computing-Volume 8, No 4, 2015.</p>

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