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• W3081498882 abstract "Consider a stochastic growth model on $mathbb{Z} ^rm{d}$. Start with some active particle at the origin and sleeping particles elsewhere. The initial number of particles at $x in mathbb{Z} ^rm{d}$ is $eta(x)$, where $eta (x)$ are independent random variables distributed according to $mu$. Active particles perform a simple continuous-time random walk while sleeping particles stay put until the first arrival of an active particle to their location. Upon the arrival all sleeping particles at the site activate at once and start moving according to their own simple random walks. The aim of this paper is to give conditions on $mu$ under which the spread of the process is linear or faster than linear. The main technique is comparison with other stochastic growth models." @default.
• W3081498882 created "2020-09-01" @default.
• W3081498882 creator A5028049979 @default.
• W3081498882 creator A5071729423 @default.
• W3081498882 date "2020-08-24" @default.
• W3081498882 modified "2023-09-23" @default.
• W3081498882 title "Linear and superlinear spread for continuous-time frog model" @default.
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• W3081498882 hasPublicationYear "2020" @default.
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