Minimalni usmerjeni krepko regularni Cayleyjevi grafi nad posplošenimi dicikličnimi grupami

Let G be a group with identity element 1, and let S be a subset of G {1}. The subset S is called minimal if ⟨S⟩ = G and there exists an element s ∈ S such that ⟨S {s, s−1}⟩ ≠ G. In this paper, we completely determine all directed strongly regular Cayley graphs Cay(G, S) for any generalized dicyclic group G, provided that S is a minimal subset of G.