David Brown Ph.D
Mathematics and Statistics
Professor

Contact Information
Office Location: Animal Science (ANSC) 324Phone: (435) 797-3224
Email: david.e.brown@usu.edu
Educational Background
Awards
Department of Mathematics and Statistics Teacher of the Year, 2014
Utah State University Dept. of Mathematics and Statistics
Eldon J. Gardner Teacher of the Year, 2014
Utah State University
College of Science Teacher of the Year, 2014
Utah State University
Project NExT Fellowship, 2006
UC-Denver Outstanding Ph.D. Student, 2004
Lynn Bateman Excellence in Teaching Award, 2002
UC-Denver
Outstanding Ph.D. Student Fellowship, 2002
UC-Denver
Lynn Bateman Excellence in Teaching Fellowship, 2001
UC-Denver
- Brown, D.E, Langley, L.J, (2009). Probe Interval Orders: The Mathematics of Preference, Choice and Order: Essays in Honor of Peter C. Fishburn. Springer-Verlag
Publications | Book Chapters
An asterisk (*) at the end of a publication indicates that it has not been peer-reviewed.
Publications | Journal Articles
Academic Journal
- Brown, D.E, Flesch, B.M, (2014). A Characterization of 2-tree Proper Interval 3-Graphs. Hindawi Publishing Corporation, 2014, doi: 10.1155/2014/143809
- Brown, D.E, Das Gupta, S., Lundgren, J.R, A characterization of interior 2-caterpillars.. Congressus Numerantium, 212, 77 - 96.
- Brown, D.E, Roy, S.M, Lundgren, J.R, Siewert, D.J, Boolean rank of upset tournament matrices. Linear Algebra and its Applications, 436:9, 3239-3246.
- Brown, D.E, Langley, L.J, Forbidden Subgraph Characterization of Bipartite Unit Probe Interval Graphs. Australasian Journal of Combinatorics, 52, 19-31.
- Brown, D.E, Busch, A.H, Isaak, G., (2010). Linear Time Recognition Algorithms and Structure Theorems for Bipartite Tolerance and Bipartite Probe Interval Graphs. Discrete Mathematics and Theoretical Computer Science, 12:5, 63-82.
- Beasley, L.B, Brown, D.E, (2010). Cycle Extendability in Graphs and Digraphs. Linear Algebra and its Applications, doi: DOI:10.1016/j.laa.2010.04.038.
- Brown, D.E, Lundgren, J.R, Sheng, L., (2009). A Characterization of Cycle-free Unite Probe Interval Graphs. Discrete Applie Math, 157, 762-767.
- Beasley, L.B, Brown, D.E, (2009). Embedding tournaments. Congressus Numerantium, 198, 207-210.
- Beasley, L.B, Brown, D.E, Reid, K.B, (2009). Extending Partial Tournaments. Mathematical and Computer Modeling, 50, 287-291.
- Beasley, L.B, Brown, D.E, Guterman, S., (2009). Preserving Regular Tournaments and Term Rank-1. Linear Algebra and its Applications5-7, 926-936.
- Brown, D.E, Busch, A.H, Lundgren, J.R, (2007). Interval Tournaments. Journal of Graph theory, 56:1, 72-81.
- Brown, D.E, Lundgren, J.R, (2006). Bipartite Probe Interval Graphs, Interval Point Bigraphs, and Circular Arc Graphs. Australasian Journal of Combinatorics, 35, 221-236.
- Beasley, L.B, Brown, D.E, (2005). On cycle and bi-cycle extendability in chordal and chordal bipartite graphs. Congressus Numerantium, 174, 41-47.
- Brown, D.E, Lundgren, J.R, (2004). Relationships Among Classes of Interval Bigraphs, (0,1)-matrices, and Circular Arc Graphs. Congressus Numerantium, 166, 97-123.
- Brown, D.E, Brown, D.E, Flink, S.C, (2002). Characterizations of Interval Bigraphs and Unit Interval Bigraphs. Congressus Numerantium, 157, 79-93.
- Brown, D.E, Flink, S.C, Lundgren, J.R, (2002). Interval k-graphs. Congressus Numerantium, 156, 5-16.
- Brown, D.E, Brown, D.E, Miller, C., (2001). Variations on Interval Graphs. Congressus Numerantium, 149, 77-95.
Professional Journal
An asterisk (*) at the end of a publication indicates that it has not been peer-reviewed.
Publications | Other
An asterisk (*) at the end of a publication indicates that it has not been peer-reviewed.