Oscillations in a system of two coupled chains of identical limit-cycl
e oscillators are investigated. It is shown that a pair of coupled cha
ins with different collective frequencies exhibits stable fronts betwe
en two possible asymptotic states. The inhomogeneous states formed by
the fronts persist for weak coupling between the oscillators in each c
hain due to the discrete space variable, thus providing conditions for
the existence of localized structures. For stronger coupling, the int
erface between two regions of the chains may propagate. The mean speed
of propagation is investigated numerically and the results are compar
ed with qualitative analysis.