Archive for 2024

an upside down year [cover]

Posted in Books with tags , , , , , , , , , , , , , , , , on December 30, 2024 by xi'an

Xmastly Monte Carlo [13/12]

Posted in Statistics with tags , , , , , , , , , , , , , , on December 7, 2024 by xi'an

be EU!

Posted in Kids, pictures, Running, Travel, University life with tags , , , , , , , , , on June 8, 2024 by xi'an

Burning through the frozen south [and happy new year!]

Posted in Statistics with tags , , , , , , , on January 1, 2024 by xi'an

Masterclass in Bayesian Asymptotics, Université Paris Dauphine, 18-22 March 2024

Posted in Books, pictures, Statistics, Travel, University life with tags , , , , , , , , , , , , , , , , , , , , on December 8, 2023 by xi'an

On the week of 18-22 March 2024, Judith Rousseau (Paris Dauphine & Oxford) will teach a Masterclass on Bayesian asymptotics. The masterclass takes place in Paris (on the PariSanté Campus) and consists of morning lectures and afternoon labs. Attendance is free with compulsory registration before 11 March (since the building is not accessible without prior registration).

The plan of the course is as follows

Part I: Parametric models
In this part, well- and mis-specified models will be considered.
– Asymptotic posterior distribution: asymptotic normality of the posterior,  penalization induced by the prior and the Bernstein von – Mises theorem. Regular and nonregular models will be treated.
– marginal likelihood and consistency of Bayes factors/model selection approaches.
– Empirical Bayes methods: asymptotic posterior distribution for parametric empirical Bayes methods.

Part II: Nonparametric and semiparametric models
– Posterior consistency and posterior convergence rates: statistical loss functions using the theory initiated by L. Schwartz and developed by Ghosal and Van der Vaart, results on less standard or well behaved losses.
– semiparametric Bernstein von Mises theorems.
– nonparametric Bernstein von Mises theorems and Uncertainty quantification.
– Stepping away from pure Bayes approaches: generalized Bayes, one step posteriors and cut posteriors.