A Construction of Partial Difference Sets in \Z_{p^{2}}\times\Z_{p^{2}}\times\cdots\times\Z_{p^{2}}
Designs, Codes and Cryptography - Special issue dedicated to Hanfried Lenz
Constructions of Partial Difference Sets and Relative DifferenceSets Using Galois Rings
Designs, Codes and Cryptography - Special issue dedicated to Hanfried Lenz
Constructions of partial difference sets and relative difference sets using Galois rings II
Journal of Combinatorial Theory Series A
New Families of Semi-Regular Relative Difference Sets
Designs, Codes and Cryptography
Semi-regular relative difference sets with large forbidden subgroups
Journal of Combinatorial Theory Series A
Relative (pn,p,pn,n)-difference sets with GCD(p,n)=1
Journal of Algebraic Combinatorics: An International Journal
On the groups of units of finite commutative chain rings
Finite Fields and Their Applications
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J. A. Davis, J. Jedwab, and M. Mowbray (1998, Des. Codes Cryptogr.13, 131-146) gave two new constructions for semi-regular relative difference sets (RDSs). They asked if the two constructions could be unified. In this paper, we show that the two constructions are closely related. In fact, the second construction should be viewed as an extension of the first. Furthermore, we generalize the second construction to obtain new RDSs.