  In this paper we introduce the Stancu type generalization of the
q-Bernstein-Schurer-Kantorovich operators and examine their approximation
properties. We investigate the convergence of our operators with the help of
the Korovkin's approximation theorem and examine the convergence of these
operators in the Lipschitz class of functions. We also investigate the
approximation process for these operators through the statistical Korovkin's
approximation theorem. Also, we present some direct theorems for these
operators. Finally we introduce the bivariate analogue of these operators and
study some results for the bivariate case.
