On the possible volume of μ -way G-Trades

‎A $\mu$-way $G$-trade of volume s consists of $\mu$ disjoint collections‎ ‎$T_{1}$‎, ‎$T_{2}$‎ , ‎$\dots$‎ ‎,$T_{\mu}$,‎ ‎such that each $T_{i}$ ($1\leqslant i \leqslant \mu$)‎ ‎have $s$ graphs‎, ‎pairwise edge-disjoint‎, ‎isomorphic to $G$ and any pair of colections‎ ‎$\lbrace T_{i}‎, ‎T_{j}\rbrace$‎ ‎($1\leqslant i j \leqslant\mu$)‎ ‎is a $G$-trade of volume $s$‎. ‎The trade spectrum of a simple graph $G$ is defined to be the set of all $t$ for which it is possible to assemble together $t$ copies of $G$ into a simple graph $H$‎. ‎In this paper we show how to construct a $\mu$-way $G$-trade for some graphs