  This paper studies the performance Newton's iteration applied with Anderson
acceleration for solving the incompressible steady Navier-Stokes equations. We
manifest that this method converges superlinearly with a good initial guess,
and moreover, a large Anderson depth decelerates the convergence speed
comparing to a small Anderson depth. We observe that the numerical tests
confirm these analytical convergence results, and in addition, Anderson
acceleration sometimes enlarges the domain of convergence for Newton's method.
