  In this paper we have studied the problem of scalar particles pair creation
by an electric field in the presence of a minimal length. Two sets of exact
solutions for the Klein Gordon equation are given in momentum space. Then the
canonical method based on Bogoliubov transformation connecting the "in" with
the "out" states is applied to calculate the probability to create a pair of
particles and the mean number of created particles. The number of created
particles per unit of time per unit of length, which is related directly to the
experimental measurements, is calculated. It is shown that, with an electric
field less than the critical value, the minimal length minimizes the particle
creation. It is shown, also, that the limit of zero minimal length reproduces
the known results corresponding to the ordinary quantum fields.
