| M. Larsen, J. Propp, and D. Ullman, The fractional chromatic number of Mycielski 's graphs, J. Graph Theory, 19(1995), 411-416. 11 |
....[4] Bollob as and Thomason [2] and others. This graph parameter is also known as the Supported by the Ministry of Science and Technology of Slovenia under the grant J1 7036. 1 multichromatic number, set chromatic number, ultimate chromatic number, and can be defined in several ways, cf. [5, 11, 15, 18, 21]. For our purposes we introduce it as f (G) inff (G[K n ] n j n = 1; 2; g : It is interesting to add that f (G) is also equal to lim n 1 n p (G n ) where G n denotes the nth power of G with respect to the lexicographic product, cf. 9] Scott [17] see also Stahl [18] ....
M. Larsen, J. Propp and D. Ullman, The fractional chromatic number of Mycielski's graphs, J. Graph Theory 19 (1995) 411--416.
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M. Larsen, J. Propp, and D. Ullman, The fractional chromatic number of Mycielski 's graphs, J. Graph Theory, 19(1995), 411-416. 11
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