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|Title:||The chromatic uniqueness of certain broken wheels||Authors:||Koh, K.M.
|Issue Date:||1991||Citation:||Koh, K.M.,Teo, C.P. (1991). The chromatic uniqueness of certain broken wheels. Discrete Mathematics 96 (1) : 65-69. ScholarBank@NUS Repository.||Abstract:||Let W(n,k) denote the graph of order n obtained from a wheel Wn by deleting all but k consecutive spokes. It is known that W(n,1) (n≥4) and W(n,2) (n≥4) are χ-unique. Chao and Whitehead  showed that W(n,3) (n≥5) and W(n,4) (n≥6)are also χ-unique but pointed out that W(7,5) is not so. In this note, we prove that W(n,5) is χ-unique for n≥8. © 1991.||Source Title:||Discrete Mathematics||URI:||http://scholarbank.nus.edu.sg/handle/10635/45056||ISSN:||0012365X|
|Appears in Collections:||Staff Publications|
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