  We study electric quantum walks in two dimensions considering Grover,
Alternate, Hadamard, and DFT quantum walks. In the Grover walk the behaviour
under an electric field is easy to summarize: when the field direction
coincides with the x or y axes, it produces a transient trapping of the
probability distribution along the direction of the field, while when it is
directed along the diagonals, a perfect 2D trapping is frustrated. The analysis
of the alternate walk helps to understand the behaviour of the Grover walk as
both walks are partially equivalent; in particular, it helps to understand the
role played by the existence of conical intersections in the dispersion
relations, as we show that when these are removed a perfect 2D trapping can
occur for suitable directions of the field. We complete our study with the
electric DFT and Hadamard walks in 2D, showing that the latter can exhibit
perfect 2D trapping.
