  In this paper, a King-type modification of $(p,q)$-Lupa\c{s} Bernstein
operators are introduced. The rate of convergence of these operators are
studied by means of modulus of continuity and Lipschitz class functional.
  Further, it has been shown that the error estimation of these operators on
some subintervals of $[0,1]$ are better than the $(p,q)$-Lupa\c{s} Bernstein
operators.
