| | [No title] (Site not responding. Last check: 2007-11-04) |
 | | v97w10n3 Subject: From the Electronic Journal of Combinatorics Volume 4, No. 1, Paper R10: Caro, Yuster: Efficient Covering Designs of the Complete Graph Sender: ejc@math.gatech.edu Primary: 05-xx Secondary: 90c27 Category: Publications/elecjcomb This is a message from the subscription service of the Electronic Journal of Combinatorics. |
 | | Title: Efficient Covering Designs of the Complete Graph Authors: Yair Caro and Raphael Yuster Abstract: Let $H$ be a graph. |
 | | We show that there exists $n_0=n_0(H)$ such that for {\it every} $n \geq n_0$, there is a covering of the edges of $K_n$ with copies of $H$ where every edge is covered at most twice and any two copies intersect in at most one edge. |
| elib.zib.de /pub/opt-net/ams/msc-05-xx/05-xx/v97w10n3 (142 words) |