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In [[combinatorics]], the '''Dinitz conjecture''' is a statement about the extension of arrays to partial [[Latin squares]], proposed in 1979 by [[Jeff Dinitz]], and proved in 1994 by [[Fred Galvin]].


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The Dinitz conjecture, now a theorem, is that given an ''n'' &times; ''n'' square array, a set of ''m'' symbols with ''m'' ≥ ''n'', and for each cell of the array an ''n''-element set drawn from the pool of ''m'' symbols, it is possible to choose a way of labeling each cell with one of those elements in such a way that no row or column repeats a symbol.
 
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The Dinitz conjecture is closely related to [[graph theory]], in which it can be succinctly stated as <math>\chi^\prime_l(K_{n, n}) = n</math> for natural <math>n</math>. It means that the [[list chromatic index]] of the [[complete bipartite graph]] <math>K_{n, n}</math> equals <math>n</math>. In fact, Fred Galvin proved the Dinitz conjecture as a special case of his theorem stating that the list chromatic index of any bipartite multigraph is equal to its [[chromatic index]]. Moreover, it is also a special case of the '''edge list coloring conjecture''' saying that the same holds not only for bipartite graphs, but also for any loopless multigraph.


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==References==
 
* {{cite journal | author=F. Galvin | authorlink=Fred Galvin | title=The list chromatic index of a bipartite multigraph |journal=Journal of Combinatorial Theory |series=Series B |volume=63 |issue=1 |year=1995 |pages=153–158 |doi=10.1006/jctb.1995.1011}}
  <li>[http://gto366.com/forum.php?mod=viewthread&tid=762404 http://gto366.com/forum.php?mod=viewthread&tid=762404]</li>
* {{cite journal |last=Zeilberger |first=D. |authorlink=Doron Zeilberger |coauthors= |year=1996 |month= |title=The Method of Undetermined Generalization and Specialization Illustrated with Fred Galvin's Amazing Proof of the Dinitz Conjecture |journal=The American mathematical monthly |volume=103 |issue=3 |pages=233–239 |id= |arxiv=math/9506215 }}
 
* {{cite journal |last=Chow |first=T. Y. |authorlink= |coauthors= |year=1995 |month= |title=On the Dinitz conjecture and related conjectures |journal=Discrete Math |volume=145 |issue= |pages=145–173 |id= |url=http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.72.7005 |accessdate=2009-04-15 |quote= }}
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==External links==
  <li>[http://co-at-work.zib.de/phorum/read.php?3,446667 http://co-at-work.zib.de/phorum/read.php?3,446667]</li>
* {{MathWorld|title=Dinitz Problem|urlname=DinitzProblem|accessdate=2008-08-17}}
 
 
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[[Category:Combinatorics]]
 
[[Category:Latin squares]]
  <li>[http://www.gylhe.com/news/html/?1648497.html http://www.gylhe.com/news/html/?1648497.html]</li>
[[Category:Graph coloring]]
 
[[Category:Theorems in discrete mathematics]]
</ul>
 
 
{{combin-stub}}

Revision as of 21:06, 3 October 2013

In combinatorics, the Dinitz conjecture is a statement about the extension of arrays to partial Latin squares, proposed in 1979 by Jeff Dinitz, and proved in 1994 by Fred Galvin.

The Dinitz conjecture, now a theorem, is that given an n × n square array, a set of m symbols with mn, and for each cell of the array an n-element set drawn from the pool of m symbols, it is possible to choose a way of labeling each cell with one of those elements in such a way that no row or column repeats a symbol.

The Dinitz conjecture is closely related to graph theory, in which it can be succinctly stated as for natural . It means that the list chromatic index of the complete bipartite graph equals . In fact, Fred Galvin proved the Dinitz conjecture as a special case of his theorem stating that the list chromatic index of any bipartite multigraph is equal to its chromatic index. Moreover, it is also a special case of the edge list coloring conjecture saying that the same holds not only for bipartite graphs, but also for any loopless multigraph.

References

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    The data offered is for normal info purposes only and isn't supposed to be personalised investment or monetary advice. Motley Fool Singapore contributor Stanley Lim would not personal shares in any corporations talked about. Singapore private home costs increased by 1.eight% within the fourth quarter of 2012, up from 0.6% within the earlier quarter. Resale prices of government-built HDB residences which are usually bought by Singaporeans, elevated by 2.5%, quarter on quarter, the quickest acquire in five quarters. And industrial property, prices are actually double the levels of three years ago. No withholding tax in the event you sell your property. All your local information regarding vital HDB policies, condominium launches, land growth, commercial property and more

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