Viktor Bezborodov, Luca Di Persio, Peter Kuchling
Published 2022-03-03Version 1
Different sets of conditions are given ensuring the explosion, respectively non-explosion, of the continuous-time frog model. The proof relies on a certain type of comparison to a percolation model which we call totally asymmetric discrete inhomogeneous Boolean percolation.
Continuous-time frog model can spread arbitrary fast
Linear and superlinear spread for continuous-time frog model
Bounding basic characteristics of spatial epidemics with a new percolation model
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