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A group divisible design $\mbox{GDD}(m,n;\lambda_1,\lambda_2)$, is an orderedpair $(V, \cal{B})$ where $V$ is an $(m+n)$-set of symbols while $\cal{B}$ is acollection of $3$-subsets (called blocks) of $V$ satisfying the followingproperties: the $(m+n)$-set is divided into 2 groups of size $m$ and of size$n$: each pair of symbols from the same group occurs in exactly $\lambda_1$blocks in $\cal{B}$, and each pair of symbols from different groups occurs inexactly $\lambda_2$ blocks in $\cal{B}$. $\lambda_1$ and $\lambda_2$ arereferred to as first index and second index, respectively.  Here, we focus on an existence problem of $\mbox{GDD}$s when $\lambda_1=3$and $\lambda_2>3$. We obtain the necessary conditions and prove that theseconditions are sufficient for most of the cases.

Group Divisible Designs with $\lambda_1=3$ and Large Second Index