We present a study of pattern formation beyond the onset of the wave i
nstability in a short model reaction-diffusion system whose length is
between 0.5 and 1.5 times the characteristic wavelength of the wave in
stability. As the system length is varied, modulated standing waves, c
haracterized by short-lived alternating nodes, are found between the d
omains of the half-wavelength and the one-wavelength standing waves. T
he space-time two-dimensional Fourier spectra of these modulated stand
ing waves show large side peaks. The position of these peaks differs f
rom that of the fundamental peak by its wavenumber and by the frequenc
y of appearance of the alternating nodes. Another region of modulated
standing waves is found within the domain of standing-traveling waves.