  We analyse the approximation properties of the bivariate generalization of
the family of Kantorovich type exponential sampling series. We derive the
point-wise and Voronovskaya type theorem for these sampling type series. Using
the modulus of smoothness, we obtain the quantitative estimate of order of
convergence of these series. Further, we establish the degree of approximation
for these series associated with generalized Boolean sum (GBS) operators.
Finally, we provide a few examples of kernels to which the theory can be
applied along with the graphical representation and error estimates.
