We study the dynamics of vortices in d-wave superconductors using a ph
enomenological time-dependent Ginzburg-Landau equation with mixing of
s- and d-wave components. We present numerical simulations under an ex
ternal driving current J oriented with an angle phi with respect to th
e b crystal axis, calculating the vortex motion and induced electric f
ields for kappa = infinity. We find an intrinsic Hall effect for phi n
ot equal 0 which depends on similar to sin(4 phi), and increases nonli
nearly with J.