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Group divisible (K_4-e)-packings with any minimum leave by Gao, Y.; Chang, Y.; Feng, T. is a scholarly article available to read on EtoBox.

What is Group divisible (K_4-e)-packings with any minimum leave about?

A decomposition of $K_{n(g)}\setminus L$, the complete n-partite equipartite graph with a subgraph L (called the leave) removed, into edge disjoint copies of a graph G is called a maximum group divisible packing of $K_{n(g)}$ with G if L contains as few edges as possible. We examine all possible minimum leaves for maximum group divisible $(K_4-e)$-packings. Necessary and sufficient conditions are established for their existences.

Author

Gao, Y.; Chang, Y.; Feng, T.

Published

2017

Language

EN