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In Section 3 we study local convergence properties in terms of the first and the second modulus of continuity.
We give the Korovkin-type approximation theorem and obtain the rate of convergence of this approximation by means of the first and the second modulus of continuity.
Also we give the order of approximation by means of Lipschitz class functions and the first and the second modulus of continuity.
In this section, we study the rate of convergence of the operators in terms of the elements of Lipschitz classes and the first and the second modulus of continuity of the function.
end{aligned} (1.2) Then, the approximation rates of the q-Bernstein-Schurer-Kantorovich operators were given by means of Lipschitz class functionals and the first and the second modulus of continuity.
In Section 4, we obtain the rate of convergence of the approximation process in terms of the first and the second modulus of continuity and also by means of Lipschitz class functions.
Similar(51)
She obtained the Korovkin-type approximation theorem and the rate of convergence of the operators in terms of the first modulus of continuity.
Then she obtained the first three moments and gave the rate of convergence of the approximation process in terms of the first modulus of continuity [20].
Now, we give the rate of convergence of the operators by means of the first modulus of continuity.
Furthermore, we compute the degree of convergence of the approximation process in terms of the first modulus of continuity of the derivative of the function.
In addition, we calculate the degree of convergence of the approximation process in terms of the first modulus of continuity of the derivative of the function.
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