From the 1 of 4 linked papers with an AI index.
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Extinction and Survival in an Interval-Activation Frog Model on \mathbb{Z} with Random Survival Parameters and Symmetric Random Walks
Gustavo Oshiro de Carvalho, Fábio Prates Machado, José Hermenegildo RamÃrez-González
The paper analyzes an interval‑activation frog model on the integer line where frogs perform symmetric random walks with random lifetimes, establishing precise survival and extinct…
The Frog Model on with Discrete Weibull Lifetimes and Random Parameter
J. H. RamÃrez González, Gustavo O. Carvalho, Fábio P. Machado
We study the frog model on with particle wise discrete Weibull lifetimes. Each particle has an i.i.d. survival parameter ; conditionally on , its lif…
The Frog Model on with General Random Survival Parameter
Gustavo O. Carvalho, Fábio P. Machado, J. Hermenegildo R. González
We study the frog model on with particle-wise random geometric lifetimes: each particle has a survival parameter sampled i.i.d., whose density near sa…
Frog model on with random survival parameter
Gustavo O. de Carvalho, Fábio P. Machado
We study the frog model on \( \mathbb{Z} \) with geometric lifetimes, introducing a random survival parameter. Active and inactive particles are placed at the vertices of \( \mathb…
Critical Conditions for the Coverage of Complete Graphs with the Frog Model
Gustavo O. de Carvalho, Fábio P. Machado
We consider a system of interacting random walks known as the frog model. Let be the complete graph with vertices and $o\in\mathca…