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- W2732647498 abstract "An emph{octagon quadrangle} is the graph consisting of a length $8$ cycle $(x_{1},x_{2},dots,x_{8})$ and two chords, ${x_{1},x_{4}}$ and ${x_{5},x_{8}}$. An emph{octagon quadrangle system} of order $v$ and index $lambda$ is a pair $(X,mathcal B)$, where $X$ is a finite set of $v$ vertices and $mathcal B$ is a collection of octagon quadrangles (called blocks) which partition the edge set of $lambda K_{v}$, with $X$ as vertex set. In this paper we determine completely the spectrum of octagon quadrangle systems for any index $lambda$, with the only possible exception of $v=20$ for $lambda=1$." @default.
- W2732647498 created "2017-07-14" @default.
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- W2732647498 date "2017-09-27" @default.
- W2732647498 modified "2023-09-26" @default.
- W2732647498 title "ON THE SPECTRUM OF OCTAGON QUADRANGLE SYSTEMS OF ANY INDEX" @default.
- W2732647498 cites W194083572 @default.
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- W2732647498 doi "https://doi.org/10.11575/cdm.v12i1.62559" @default.
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