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- W4248859263 abstract "Let G = 〈V, E〉 be a graph of order p ≥ 2 and P = {V1, V2, … V k } be a partition of V of order k. The k-complement G of G is obtained as follows: For all V i and V j in P, i ≠ j, remove the edges between V i and V j , and add the missing edges between them. G is said to be k-self-complementary if for some partition P of V of order k, G ≈ G; and it is said to be k-co-self-complementary if <math display='block'> <mrow> <msubsup> <mi>G</mi> <mi>k</mi> <mi>p</mi> </msubsup> <mo>≈</mo><mover accent='true'> <mi>G</mi> <mo stretchy='true'>¯</mo> </mover> </mrow> </math> $$G_k^p approx overline G$$ . In this paper we characterize the k-self-complementary generalized wheels, cubes and cages." @default.
- W4248859263 created "2022-05-12" @default.
- W4248859263 creator A5079966501 @default.
- W4248859263 date "2002-01-01" @default.
- W4248859263 modified "2023-09-25" @default.
- W4248859263 title "Wheels, Cages and Cubes" @default.
- W4248859263 cites W1484040084 @default.
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- W4248859263 doi "https://doi.org/10.1007/978-93-86279-10-1_25" @default.
- W4248859263 hasPublicationYear "2002" @default.
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