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\input zb-ioport
\iteman{io-port 06093186}
\itemau{Chang, Yanxun; Faro, Giovanni Lo; Tripodi, Antoinette}
\itemti{Three types of edge-switchable kite systems.}
\itemso{Ars Comb. 100, 79-96 (2011).}
\itemab
Summary: Informally, an $\epsilon $-switchable $G$-design is a decomposition of the complete graph into subgraphs of isomorphic copies of $G$ which have the property that they remain a $G$-decomposition when $\epsilon $-edge switches are made to the subgraphs. This paper determines the spectrum of $\epsilon $-switchable $G$-design where $G$ is a kite (a triangle with an edge attached) and $\epsilon $ takes $t$-edge, $h$-edge and $l$-edge.
\itemrv{~}
\itemcc{}
\itemut{complete multipartite graph; $G$-design; switchable kite system; group divisible design}
\itemli{}
\end