  In this minireview we present the main results regarding the transport
properties of stochastic movement with relocations to known positions. To do
so, we formulate the problem in a general manner to see several cases
extensively studied during the last years as particular situations within a
framework of random walks with memory. We focus on (i) stochastic motion with
resets to its initial position followed by a waiting period, and (ii) diffusive
motion with memory-driven relocations to previously visited positions. For both
of them we show how the overall transport regime may be actively modified by
the details of the relocation mechanism.
