Approximation in compact sets by qq-Stancu–Faber polynomials, q>1q>1

We prove that the qq-Stancu–Faber polynomials, q>1q>1, attached to a compact set G⊂CG⊂C and to an analytic function on GG, can represent good alternatives to the partial sums of the Faber series attached to the same function and subset, both giving the geometric progression order of approximation q−nq−n.