  The aim of this paper is to investigate the use of Pyragas control on the
stability of stationary, localised coherent structures in a general class of
two-component, singularly perturbed, reaction-diffusion systems. We use
noninvasive Pyragas-like proportional feedback control to stabilise a singular
pulse solution to a two-component, singularly perturbed reaction-diffusion
system. We show that in a significant region of parameter space, the control
can be adjusted to stabilise an otherwise unstable pulse.
