activity
20182020
collaborators

5 papers

math.PR2020

The Maki-Thompson rumor model on infinite Cayley trees

Valdivino V. Junior, Pablo M. Rodriguez, Adalto Speroto

In this paper we study the Maki-Thompson rumor model on infinite Cayley trees. The basic version of the model is defined by assuming that a population represented by a graph is sub…

math.PR2020

An improved lower bound for the critical parameter of the Stavskaya's process

Alex D. Ramos, Caliteia S. Sousa, Pablo M. Rodriguez +1

We consider the Stavskaya's process, which is a two-states Probabilistic Celular Automata defined on a one-dimensional lattice. The process is defined in such a way that the state…

math.RA2019

On the characterization of the space of derivations in evolution algebras

Yolanda Cabrera Casado, Paula Cadavid, Mary Luz Rodiño Montoya +1

We study the space of derivations for some finite-dimensional evolution algebras, depending on the twin partition of an associated directed graph. For evolution algebras with a twi…

math.PR2019

Asymptotic behavior for a modified Maki-Thompson model with directed inter-group interactions

Carolina Grejo, Pablo M. Rodriguez

In this work we propose a new extension for the Maki-Thompson rumor model which incorporates inter-group directed contacts. The model is defined on an homogeneously mixing populati…

math.RA2018

Characterization theorems for the spaces of derivations of evolution algebras associated to graphs

Paula Cadavid, Mary Luz Rodiño Montoya, Pablo M. Rodriguez

It is well-known that the space of derivations of -dimensional evolution algebras with non-singular matrices is zero. On the other hand, the space of derivations of evolution al…