Extinction probability in peer-to-peer file diffusion. - Sophie Hautphenne; Kenji Leibnitz; Marie-Ange Remiche (SIGMETRICS Perform. Evaluation Rev., 2006)

Matrix Analytic Methods in Branching processes. - Sophie Hautphenne; Guy Latouche; Marie-Ange Remiche (Numerical Methods for Structured Markov Chains, 2007)

Transient features for Markovian binary trees. - Sophie Hautphenne; Guy Latouche; Marie-Ange Remiche (VALUETOOLS, 2009)

On the link between Markovian trees and tree-structured Markov chains. - Sophie Hautphenne; Benny Van Houdt (Eur. J. Oper. Res., 2010)

Markovian Trees Subject to Catastrophes: Would They Survive Forever? - Sophie Hautphenne; Guy Latouche; Giang Nguyen 003 (MAM, 2011)

Extinction Probabilities of Supercritical Decomposable Branching Processes. - Sophie Hautphenne (J. Appl. Probab., 2012)

An EM algorithm for the model fitting of Markovian binary trees (abstract only). - Sophie Hautphenne (SIGMETRICS Perform. Evaluation Rev., 2012)

Markovian trees subject to catastrophes: would they survive forever? (abstract only). - Sophie Hautphenne; Guy Latouche; Giang T. Nguyen 003 (SIGMETRICS Perform. Evaluation Rev., 2012)

Extension of some MAP results to transient MAPs and Markovian binary trees. - Sophie Hautphenne; Miklós Telek (Perform. Evaluation, 2013)

An EM algorithm for the model fitting of Markovian binary trees. - Sophie Hautphenne; Mark Fackrell (Comput. Stat. Data Anal., 2014)

Sensitivity analysis of a branching process evolving on a network with application in epidemiology. - Sophie Hautphenne; Gautier Krings; Jean-Charles Delvenne; Vincent D. Blondel (J. Complex Networks, 2015)

The intercept term of the asymptotic variance curve for some queueing output processes. - Sophie Hautphenne; Yoav Kerner; Yoni Nazarathy; Peter G. Taylor (Eur. J. Oper. Res., 2015)

The roles of coupling and the deviation matrix in determining the value of capacity in M/M/1/C queues. - Peter Braunsteins; Sophie Hautphenne; Peter G. Taylor (Queueing Syst. Theory Appl., 2016)

The probabilities of extinction in a branching random walk on a strip. - Peter Braunsteins; Sophie Hautphenne (J. Appl. Probab., 2020)

A Low-Rank Technique for Computing the Quasi-Stationary Distribution of Subcritical Galton-Watson Processes. - Sophie Hautphenne; Stefano Massei (SIAM J. Matrix Anal. Appl., 2020)

Birth-and-Death Processes in Python: The BirDePy Package. - Sophie Hautphenne; Brendan Patch (J. Stat. Softw., 2024)