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- W4205175661 abstract "Let Γ be a finite simple graph. If for some integer n≥4, Γ is a Kn-free graph whose complement has an odd cycle of length at least 2n−5, then we say that Γ is an n-exact graph. For a finite group G, let Δ(G) denote the character graph built on the set of degrees of the irreducible complex characters of G. In this paper, we prove that the order of an n-exact character graph is at most 2n−1. Also we determine the structure of all finite groups G with extremal n-exact character graph." @default.
- W4205175661 created "2022-01-26" @default.
- W4205175661 creator A5084938671 @default.
- W4205175661 date "2022-01-14" @default.
- W4205175661 modified "2023-09-24" @default.
- W4205175661 title "n-Exact character graphs" @default.
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- W4205175661 doi "https://doi.org/10.1080/00927872.2022.2026373" @default.
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