graduate at Matemática from Universidad Nacional de Cordoba (2001) and ph.d. at Probability and Statistics from Universidade de São Paulo (2006). Has experience in Probability and Statistics, focusing on Probability and Statistics, acting on the following subjects: processos de poisson, probabilidade and cadeias de markov. (Source: Lattes Curriculum)
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This project presents interesting problems relating different areas of Mathematics such as Prob-ability, Algebra, Geometry and Statistics. The main purpose of this project is to strengthen coop-eration and establish concrete collaborations between researched from UFABC, USP, UFSCar and The Universidad de Antioquia from Colombia. We propose to develop new results in the area of evolutionar…
The Probability and Stochastic Processes group, consolidated and working at the Statistics and Mathematics departments of USP, UFSCar, Unicamp and UFABC, has international visibility and recognition due to \textit {(i)} its frequent and relevant publications in high standard international journals, \textit {(ii)} sucessful organization of conferences that are on the agenda of the best res…
The subject of this work is the construction and perfect simulation of Gibbs measures of infinite order on compact spaces for interacting particle systems with infinite components and its finite approximation. To construct and perfect simulate a Gibbs measure of infinite order we propose to couple stationary versions of Markov Processes, called Gibbs sampler, having as reversible measure…
The contact process is a stochastic model, which describes the spreads of an infection. When we consider the process defined in a graph, the vertices alternate between occupied (infected) and empty (healthy) states in continuous time. The process has been object of study and of great interest and relevance in the study of infection models. We propose to study the contact process in Cayley…
The purpose of this project is to study a Boolean percolation model driven by a Poisson point process in n-dimensional hypersurfaces of. We propose as the main result that the student demonstrates the existence of phase transition in this model.
The contact process on a graph is a model for the spread of an infection where the vertices can alternate between the infected (or occupied) and healthy (or vacant) states. We consider the process defined on the infinite connected component of a random geometric graph in the d-dimensional Euclidean space. A healthy vertex becomes infected at a rate proportional to the number of infected n…
The first objective of this research project is to study the extinction probability and the main properties of critical parameters associated with branching random walks. We study these properties by means of an infinite dimensional generating function. In this project we address the following issues: (1) characterization of the set of fixed points (extinction probabilities) of the gener…
On this work we focus on the limit distribution of a discrete time interacting particle system with state space $F^S$ where $F$ is a finite set, $S$ is a set of vertices of some graph. An infinite number of changes are allowd at the same time. This model can be seen as a diffusion technology model where a technology is better than other and the agents (particles) try to copy the better t…
| 2 / 2 | Ongoing research grants |
| 1 / 1 | Completed research grants |
| 1 / 1 | Ongoing scholarships in Brazil |
| 3 / 2 | Completed scholarships in Brazil |
| 3 / 3 | Completed scholarships abroad |
| 10 / 9 | All research grants and scholarships |
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CV Lattes
ORCID