A connection between a system of random walks and rumor transmission

Author:

Lebensztayn E.,Rodriguez P.M.

Funder

CNPq

FAPESP

Publisher

Elsevier BV

Subject

Condensed Matter Physics,Statistics and Probability

Reference21 articles.

1. Phase transition for the frog model;Alves;Electron. J. Probab.,2002

2. The shape theorem for the frog model;Alves;Ann. Appl. Probab.,2002

3. An improved upper bound for the critical probability of the frog model on homogeneous trees;Lebensztayn;J. Stat. Phys.,2005

4. Nonhomogeneous random walks systems on Z;Lebensztayn;J. Appl. Probab.,2010

5. Random walks systems on complete graphs;Alves;Bull. Braz. Math. Soc.,2006

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3. Network navigation with non-Lèvy superdiffusive random walks;Physica A: Statistical Mechanics and its Applications;2021-10

4. The Role of Multiple Repetitions on the Size of a Rumor;SIAM Journal on Applied Dynamical Systems;2021-01

5. The asymptotic shape theorem for the frog model on finitely generated abelian groups;ESAIM: Probability and Statistics;2021

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