Abstract
In the present manuscript, we present a new sequence of operators, i:e:,
-Bernstein-Schurer-Kantorovich operators depending on two parameters 2
[0; 1] and > 0 foe one and two variables to approximate
measurable functions on [0:1+q]; q > 0. Next, we give
basic results and discuss the rapidity of convergence and order of
approximation for univariate and bivariate of these sequences in their
respective sections . Further, Graphical and numerical analysis are
presented. Moreover, local and global approximation properties are
discussed in terms of rst and second order modulus of smoothness,
Peetre’s K-functional and weight functions for these sequences in
dierent spaces of functions.