A. Burgess

activity

20152026

most citedOn the Hamilton-Waterloo Problem with odd orders

5 citations · 7 across the 12 of their papers we have counts for

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math.CO2015★ 5 cited

On the Hamilton-Waterloo Problem with odd orders

A. Burgess, P. Danziger, T. Traetta

Given non-negative integers $v, m, n, α, β$ , the Hamilton-Waterloo problem asks for a factorization of the complete graph $K_{v}$ into $α$ $C_{m}$ -factors and $β$ $C_{n}$ -factors. Clearl…

math.CO2015

On generalized Howell designs with block size three

R. Julian R. Abel, Robert F. Bailey, Andrea C. Burgess +2

In this paper, we examine a class of doubly resolvable combinatorial objects. Let $t, k, λ, s$ and $v$ be nonnegative integers, and let $X$ be a set of $v$ symbols. A generalized H…