[ABE-L] [correção] Seminário de probabilidade e processos estocásticos - IME - USP

[Aline Duarte]

Caros,

no email anterior, por um descuido meu, a filiação da Andressa saiu
incorreta, a versão corrigida segue abaixo
-------------------------------------

*Seminar on Probability and Stochastic Processes*

  Andressa Cerqueira - (DEs-UFSCar)
Next Friday, October 23th - *3pm*
Live on Google Meets: https://meet.google.com/htw-ctsn-uua
Video recording will be available on:
https://sites.google.com/usp.br/psps-ime-usp


*Title*: Spatial Gibbs Random Graphs

Abstract: In this talk, I will present a Spatial Gibbs Random Graph Model
on Z^2 that incorporates the interplay between the statistics of the graph
and the underlying space where the vertices are located. For this model, we
prove the existence and uniqueness of a measure defined on graphs with
vertices in Z^2 as the limit along the measures over graphs with finite
vertex set. I will explain how the results are obtained based on a
graphical construction of the model as the invariant measure of a birth and
death process. This is a joint work with Nancy Garcia.


Aline Duarte

Em seg, 19 de out de 2020 08:18, Aline Duarte <alineduarte em usp.br> escreveu:

> Caros colegas,
>
> na próxima *sexta-feira*, 23 de outubro, às *15h, *acontecerá mais
> um seminário do ciclo SPSP-IME-USP. O cronograma dos seminários pode ser
> acompanhado em  https://sites.google.com/usp.br/psps-ime-usp.
>
> Um abraço,
> Aline Duarte
> -------------------------------------
>
> *Seminar on Probability and Stochastic Processes*
>
>   Andressa Cerqueira - (UFABC)
> Next Friday, October 23th - *3pm*
> Live on Google Meets: https://meet.google.com/htw-ctsn-uua
> Video recording will be available on:
> https://sites.google.com/usp.br/psps-ime-usp
>
>
> *Title*: Spatial Gibbs Random Graphs
>
> Abstract: In this talk, I will present a Spatial Gibbs Random Graph Model
> on Z^2 that incorporates the interplay between the statistics of the graph
> and the underlying space where the vertices are located. For this model, we
> prove the existence and uniqueness of a measure defined on graphs with
> vertices in Z^2 as the limit along the measures over graphs with finite
> vertex set. I will explain how the results are obtained based on a
> graphical construction of the model as the invariant measure of a birth and
> death process. This is a joint work with Nancy Garcia.
>
>
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