We analyze the effect of additive dynamical noise on simple phase-locking p
atterns in the Fitzhugh-Nagumo (FHN) two-dimensional system in the excitabl
e regime. In the absence of noise, the response amplitude for this system d
isplays a classical resonance as a function of driving frequency. This tran
slates into V-shaped tuning curves, which represent the amplitude threshold
for one firing per cycle as a function of forcing frequency. We show that
noise opens up these tuning curves at mid-to-low frequencies. We explain th
is numerical result analytically using a heuristic form for the firing rate
that incorporates the frequency dependence of the subthreshold voltage res
ponse. We also present stochastic phase-locking curves in the noise intensi
ty-forcing period subspace of parameter space. The relevance of our finding
s for the tuning of electroreceptors of weakly electric fish and their enco
ding of amplitude modulations of high frequency carriers are briefly discus
sed. Our study shows that, in certain contexts, it is essential to take int
o account the frequency sensitivity of neural responses and their modificat
ion by sources of noise. (C) 2000 Elsevier Science Ltd. All rights reserved
.