We deal with the concept of packings in graphs, which may be regarded as a generalization of the theory of graph design. In particular, we construct a vertex- and edge-disjoint packing of \(K_n\) (where \(\frac{n}{2} \mod 4\) equals 0 or 1) with edges of different cyclic length. Moreover, we consider edge-disjoint packings in complete graphs with uniform linear forests (and the resulting packings have special additional properties). Further, we give a relationship between finite geometries and certain packings which suggests interesting questions.
1970-2025 CP (Manitoba, Canada) unless otherwise stated.