Power-sequence terraces for \({\mathbb Z}_n\) where \(n\) is an odd prime power
Power-sequence terraces for \(\mathbb{Z}_n\), \(n=p^s\), \(s \geq 1\), \(p\) odd prime, are constructed by using primitive roots of \(n\). The authors show how different, usually simple, conditions on the primitive roots allow constructions of interestings terraces of different types. Tables of references for constructions are given for \(n \leq 300\).
scientific article; zbMATH DE number 1882209