  We study the properties of the q-state frustrated bond percolation model by a
Monte Carlo "bond flip" dynamics, using an algorithm originally devised by
Sweeny and suitably modified to treat the presence of frustration. We analyze
the percolation transition of the model, and find that it falls in the
universality class of the q/2-state ferromagnetic Potts model. We then
investigate the bond flip dynamics of the model, and find that for temperatures
lower than the percolation transition Tp the relaxation functions show a two
step decay, reminiscent of the relaxation of glass forming liquids. The long
time decay (alpha-relaxation) is well fitted for T<Tp by a stretched
exponential function, showing that in this model the relevant mechanism for the
appearing of stretched exponentials is the percolation transition. At very low
temperatures the relaxation functions develop a long plateau, as observed in
glass forming liquids.
