  We introduce and analyze a one-dimensional quantum walk with two
time-independent rotations on the coin. We study the influence on the property
of quantum walk due to the second rotation on the coin. Based on the asymptotic
solution in the long time limit, a ballistic behaviour of this walk is
observed. This quantum walk retains the quadratic growth of the variance if the
combined operator of the coin rotations is unitary. That confirms no
localization exhibits in this walk. This result can be extended to the walk
with multiple time-independent rotations on the coin.
