Bodur, MuratBostancı, TuğbaBaşcanbaz-Tunca, Gülen2024-09-222024-09-2220240420-12132391-4661https://doi.org/10.1515/dema-2024-0007https://hdl.handle.net/20.500.13091/6249In this study, we deal with Kantorovich-type generalization of the Brass-Stancu operators. For the sequence of these operators, we study L- p-convergence and give some upper estimates for the L- p-norm of the approximation error via first-order averaged modulus of smoothness and the first-order K K -functional. Moreover, we show that the Kantorovich generalization of each Brass-Stancu operator satisfies variation detracting property and is bounded with respect to the norm of the space of functions of bounded variation on [ 0 , 1 ]. Finally, we present graphical and numerical examples to compare the convergence of these operators to given functions under different parameters.eninfo:eu-repo/semantics/openAccessBrass-Stancu-Kantorovich operatorsL ( p )-convergenceaveraged modulus of smoothnessK-functionalvariation detracting propertyArticle10.1515/dema-2024-00072-s2.0-85201479489