  The study of recurrences and revivals in quantum systems has attracted a
great deal of interest because of its importance in the control of quantum
systems and its potential use in developing new technologies. In this work, we
introduce a protocol to induce full-state revivals in a huge class of quantum
walks on a $d$-dimensional lattice governed by a $c$-dimensional coin system.
The protocol requires two repeated interventions in the coin degree of freedom.
We also present a characterization of the walks that admits such a protocol.
Moreover, we modify the quantity known as P\'olya number, typically used in the
study of recurrences in classical random walks and quantum walks, to create a
witness of the first revival of the walk.
