  We study the recurrence behaviour of random walks on partially oriented
honeycomb lattices. The vertical edges are undirected while the orientation of
the horizontal edges is random: depending on their distribution, we prove a.s.
transience in some cases, and a.s. recurrence in other ones. The results extend
those obtained for the partially oriented square grid lattices (Campanino and
Petritis (2003), Campanino and Petritis (2014)).
