# name
A Semi-deterministic random walk with resetting

# metadata.dc.description.abstract[].value
We consider a discrete-time random walk $(x_t)$ which at random times is reset to the starting position and performs a deterministic motion between them. We show that the quantity $\Pr \Big( x_{ t+1}= n+1 |x_{t}=n \Big), n\to \infty$ determines if the system is averse, neutral or inclined towards resetting. It also classifica the stationary distribution. Double barrier probabilities, first passage times and the distribution of the escape time from intervals are determined.

# metadata.dc.rights[].value
cc-by (c) Villarroel, Javier et al., 2021

# metadata.dc.source[].value
Articles publicats en revistes (Física de la Matèria Condensada)

# metadata.dc.title[].value
A Semi-deterministic random walk with resetting