| Abstract |
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Dynamical walk in random environment is the model where particle moves
deterministically in a spatially extended environment and the law of
motion changes randomly with the spatial location of the particle.
After discussing recent results and open problems related to this
model we describe a joint work with
Davit Karagulyan proving the central limit theorem in the case where
the local dynamics is given by expanding maps of the circle and the
particle has a strong drift.
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