A one-dimensional growth model where particles are adsorbed with probabilit
y PA and desorbed with probability P-D = exp(-nE/k(B)T), where n is the num
ber of nearest-neighbors (NN), E is the NN interaction energy, Icg is the B
oltzmann constant and T is the temperature, is presented and studied by mea
ns of numerical simulations. It is shown that, at a given temperature, ther
e is a critical adsorption probability (P-A(C)), such as the model displays
a roughening/wetting transition between a smooth and a rough interface for
P-A < P-A(C) and P-A greater than or equal to P-A(C), respectively. The fo
rmer phase is bounded to the substratum while the later propagates at const
ant velocity away from the substratum. The roughening phase diagram, i.e. a
critical curve P-A(C) versus T, is evaluated and discussed.