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20162022
most citedCoupling from the Past for the Null Recurrent Markov Chain

1 citations · 1 across the 1 of their papers we have counts for

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5 papers

math.PR2022★ 1 cited

Coupling from the Past for the Null Recurrent Markov Chain

François Baccelli, Mir-Omid Haji-Mirsadeghi, Sayeh Khaniha

The Doeblin Graph of a countable state space Markov chain describes the joint pathwise evolutions of the Markov dynamics starting from all possible initial conditions, with two pat…

math.PR2018

Doeblin Trees

François Baccelli, Mir-Omid Haji-Mirsadeghi, James T. Murphy

This paper is centered on the random graph generated by a Doeblin-type coupling of discrete time processes on a countable state space whereby when two paths meet, they merge. This…

math.PR2018

Unimodular Billingsley and Frostman Lemmas

François Baccelli, Mir-Omid Haji-Mirsadeghi, Ali Khezeli

The notions of unimodular Minkowski and Hausdorff dimensions are defined in [arXiv:1807.02980] for unimodular random discrete metric spaces. The present paper is focused on the con…

math.PR2018

Unimodular Hausdorff and Minkowski Dimensions

François Baccelli, Mir-Omid Haji-Mirsadeghi, Ali Khezeli

This work introduces two new notions of dimension, namely the unimodular Minkowski and Hausdorff dimensions, which are inspired from the classical analogous notions. These dimensio…

math.PR2016

Eternal Family Trees and Dynamics on Unimodular Random Graphs

François Baccelli, Mir-Omid Haji-Mirsadeghi, Ali Khezeli

This paper is centered on covariant dynamics on unimodular random graphs and random networks, namely maps from the set of vertices to itself which are preserved by graph or network…