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The Dinitz Problem Solved for Rectangles
Author(s):
Jeannette
C. M.
Janssen
Journal:
Bull. Amer. Math. Soc.
29
(1993),
243-249.
MSC (1991):
Primary 05C15, 05A05
MathSciNet review:
1215310
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References |
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Additional information
References:
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- N. Alon and M. Tarsi, Colorings and orientations of graphs, Combinatorica \textbf{12} (1992), 125--134. MR 1179249
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- B. Bollob\`as and H.~R.~Hind, A new upper bound for the list chromatic number, Discrete Math. \textbf{74} (1989), 65--75. MR 989123
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- Amanda Chetwynd and Roland H\"aggkvist, A note on list-colorings, J. Graph Theory \textbf{13} (1989), 87--95. MR 982870
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- P. Erd\"os, A. Rubin, and H. Taylor, Choosability in graphs, Congr. Numer. \textbf{26} (1979), 125--157. MR 593902
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- Jeannette C.~M.~Janssen, Even and odd latin squares, Lehigh Univ. doctoral dissertation, 1993. MR
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- Roland H\"aggkvist, Towards a solution of the Dinitz problem\RM ?, Discrete Math. \textbf{75} (1989), 247--251. MR 1001399
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- Jeff Kahn, Recent results on some not-so-recent hypergraph matching and covering problems, Proceedings of the Conference on Extremal Problems for Finite Sets, Visegr\`ad, Hungary, 1991. MR
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- Jeff Kahn, Coloring nearly-disjoint hypergraphs with $n + \text {o}(n)$ colors, J.~Combin.~Theory Ser. A \textbf{59} (1992), 31--39. MR 1141320
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Additional Information:
DOI:
10.1090/S0273-0979-1993-00430-0
PII:
S 0273-0979(1993)00430-0
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