000 | 01078nam a22002657a 4500 | ||
---|---|---|---|
008 | 220320b2002 |||||||| |||| 00| 0 eng d | ||
020 | _a9783540421399 | ||
082 | _a514.223 MOL-M | ||
100 | _aMolloy, Michael | ||
245 |
_aGraph colouring and the probabilistic method / _cMichael Molloy and Bruce Reed |
||
260 |
_aBerlin _bSpringer _c2002 |
||
300 | _a326p. | ||
365 |
_aEU _b119.99 |
||
440 |
_aAlgorithms and combinatorics. _v23 |
||
500 | _aOver the past decade, many major advances have been made in the field of graph colouring via the probabilistic method. This monograph, by two of the best on the topic, provides an accessible and unified treatment of these results, using tools such as the Lovasz Local Lemma and Talagrand's concentration inequality. | ||
650 | _aCombinatorial analysis | ||
650 | _aProbabilities | ||
650 | _aGraph coloring | ||
650 | _aMap-coloring problem | ||
650 | _aMathematics | ||
650 | _aComputer science | ||
650 | _aComputer software | ||
650 | _aDistribution (Probability theory) | ||
700 | _aReed, Bruce | ||
999 |
_c78474 _d78474 |