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- W2029120765 abstract "Let W n = K 1 ∀ C n−1 be the wheel graph on n vertices, and let S(n, c, k) be the graph on n vertices obtained by attaching n-2c-2k-1 pendant edges together with k hanging paths of length two at vertex υ 0, where υ 0 is the unique common vertex of c triangles. In this paper we show that S(n, c, k) (c ⩾ 1, k ⩾ 1) and W n are determined by their signless Laplacian spectra, respectively. Moreover, we also prove that S(n, c, k) and its complement graph are determined by their Laplacian spectra, respectively, for c ⩾ 0 and k ⩾ 1." @default.
- W2029120765 created "2016-06-24" @default.
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- W2029120765 date "2012-12-01" @default.
- W2029120765 modified "2023-10-14" @default.
- W2029120765 title "Some graphs determined by their (signless) Laplacian spectra" @default.
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- W2029120765 doi "https://doi.org/10.1007/s10587-012-0067-9" @default.
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