Difference between revisions of "Landon Rabern"
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'''[[Main Page|Home]] * [[People]] * Landon Rabern''' | '''[[Main Page|Home]] * [[People]] * Landon Rabern''' | ||
− | '''Landon W. Rabern''', | + | '''Landon W. Rabern''',<br/> |
an American mathematician and software engineer in the AI industry. His research interests covers [https://en.wikipedia.org/wiki/Combinatorics combinatorics] and [https://en.wikipedia.org/wiki/Graph_theory graph theory], such as [https://en.wikipedia.org/wiki/Clique_problem clique problems]], [https://en.wikipedia.org/wiki/Graph_coloring graph coloring] and [https://en.wikipedia.org/wiki/Edge_coloring edge coloring]. | an American mathematician and software engineer in the AI industry. His research interests covers [https://en.wikipedia.org/wiki/Combinatorics combinatorics] and [https://en.wikipedia.org/wiki/Graph_theory graph theory], such as [https://en.wikipedia.org/wiki/Clique_problem clique problems]], [https://en.wikipedia.org/wiki/Graph_coloring graph coloring] and [https://en.wikipedia.org/wiki/Edge_coloring edge coloring]. | ||
He holds a B.Sc. from [https://en.wikipedia.org/wiki/Washington_University_in_St._Louis Washington University in St. Louis] in 2003, | He holds a B.Sc. from [https://en.wikipedia.org/wiki/Washington_University_in_St._Louis Washington University in St. Louis] in 2003, |
Revision as of 16:16, 5 January 2020
Landon W. Rabern,
an American mathematician and software engineer in the AI industry. His research interests covers combinatorics and graph theory, such as clique problems], graph coloring and edge coloring.
He holds a B.Sc. from Washington University in St. Louis in 2003,
a M.Sc. from University of California, Santa Barbara in 2005, and
a Ph.D. from Arizona State University in 2013.
As a computer chess programmer, Landon Rabern is author the WinBoard compatible chess engine Betsy [1], which was the first published chess engine able to play Chess960 [2].
Contents
Selected Publications
2003
- Landon W. Rabern (2003). Properties of Magic Squares of Squares. Rose-Hulman Undergraduate Mathematics Journal, Vol. 4, No. 1
2005 ...
- Landon Rabern (2005). Some bounds on convex combinations of ω and χ for decompositions into many parts. arXiv:math/0512291
- Landon Rabern (2006). New upper bounds on the chromatic number of a graph. arXiv:math/0606632
- Landon Rabern (2006). On Graph Associations. SIAM Journal on Discrete Mathematics, Vol. 20, No. 2
- Landon Rabern (2007). The Borodin-Kostochka Conjecture for Graphs Containing a Doubly Critical Edge. Electronic Journal of Combinatorics, Vol. 14
- Landon Rabern (2008). A Note On Reed's Conjecture. SIAM Journal on Discrete Mathematics, Vol. 22, No. 2 [4]
- Landon Rabern (2009). On hitting all maximum cliques with an independent set. arXiv:0907.3705
2010 ...
- Landon Rabern (2011). An improvement on Brooks' Theorem. arXiv:1102.1021 [5]
- Landon Rabern (2011). A note on vertex partitions. arXiv:1107.1735
- Landon Rabern (2012). Partitioning and coloring with degree constraints. arXiv:1202.5855
- Landon Rabern (2012). A different short proof of Brooks' theorem. arXiv:1205.3253
- Landon Rabern (2012). Coloring graphs with dense neighborhoods. arXiv:1209.3646
- Landon Rabern (2013). Coloring graphs from almost maximum degree sized palettes. Ph.D. thesis, Arizona State University, advisor: [[Mathematician#HAKierstead|Henry A. Kierstead], pdf
- Daniel W. Cranston, Landon Rabern (2014). Brooks' Theorem and Beyond. arXiv:1403.0479
- Hal Kierstead, Landon Rabern (2014). Improved lower bounds on the number of edges in list critical and online list critical graphs. arXiv:1406.7355
2015 ...
- Daniel W. Cranston, Landon Rabern (2015). Subcubic edge chromatic critical graphs have many edges. arXiv:1506.04225
- Daniel W. Cranston, Landon Rabern (2015). Edge-coloring via fixable subgraphs. arXiv:1507.05600
- Hal Kierstead, Landon Rabern (2015). Extracting list colorings from large independent sets. arXiv:1512.08130
- Landon Rabern (2016). A better lower bound on average degree of 4-list-critical graphs. arXiv:1602.08532
- Landon Rabern (2016). A better lower bound on average degree of k-list-critical graphs. arXiv:1608.06989
- Daniel W. Cranston, Landon Rabern (2017). The Hilton--Zhao Conjecture is True for Graphs with Maximum Degree 4. arXiv:1703.00959
Forum Posts
- Betsy 5.0 is now winboard compatable by Landon Rabern, CCC, September 06, 2000
- Betsy 5.26 by Landon Rabern, CCC, July 06, 2001
External Links
- landon rabern | LinkedIn
- landon rabern - Google Scholar Citations
- Landon Rabern - The Mathematics Genealogy Project