Adrián Vázquez-Ávila
Published 2020-07-16Version 1
In this paper, recent results of strong Skolem starters for $\mathbb{Z}_n$, where $n\equiv1$ or 3 (mod 8) and $n \geq11$, are presented. Also, different families of strong Skolem starters for $\mathbb{Z}_{p^n}$ and $\mathbb{Z}_{pq}$, for infinitely many odd primes $p,q\equiv1$ (mod 8) and $n$ is an integer greater than 1, are given.
The poset of $s$-labeled partitions of $[n]$
On intersection density of transitive groups of degree a product of two odd primes
On strong Skolem starters for $\mathbb{Z}_{pq}$
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