Let ${sigma}_s(N)={sum}_{d{mid}N}d^s$. Next, the convolution sums ${sum}_{k<N/3}{sigma}_1(3^mk){sigma}_1(2^n(N-3k))$, ${sum}_{<N/3}{sigma}_1(2^mk){sigma}_1(3^n(N-3k))$, etc., are evaluated for all $N{in}mathbb{N}$ with $m$, $n{in}mathbb{N}{cup}{0}$.