activity
20192026
most citedBayesian inference using synthetic likelihood: asymptotics and adjustments

5 citations · 15 across the 10 of their papers we have counts for

collaborators

10 papers

stat.ME2026

Concentration and Calibration in Predictive Bayesian Inference

David T. Frazier, Hui Wang

Predictive Bayesian inference (PBI) represents a model-and prior-agnostic approach to standard Bayesian inference which allows users to quantify uncertainty for a functional of int…

stat.ME2025

Optimization-centric cutting feedback for semiparametric models

Linda S. L. Tan, David J. Nott, David T. Frazier

Complex statistical models are often built by combining multiple submodels, called modules. Here we consider modular inference where the modules contain both parametric and nonpara…

stat.ME2025

Robustifying Approximate Bayesian Computation

Chaya Weerasinghe, David T. Frazier, Ruben Loaiza-Maya +1

Approximate Bayesian computation (ABC) is one of the most popular "likelihood-free" methods. These methods have been applied in a wide range of fields by providing solutions to int…

stat.ME2025★ 2 cited

Simulation-based Bayesian inference under model misspecification

Ryan P. Kelly, David J. Warne, David T. Frazier +3

Simulation-based Bayesian inference (SBI) methods are widely used for parameter estimation in complex models where evaluating the likelihood is challenging but generating simulatio…

stat.ML2024★ 2 cited

The Statistical Accuracy of Neural Posterior and Likelihood Estimation

David T. Frazier, Ryan Kelly, Christopher Drovandi +1

Neural posterior estimation (NPE) and neural likelihood estimation (NLE) are machine learning approaches that provide accurate posterior, and likelihood, approximations in complex…

math.ST2024★ 1 cited

Exact Sampling of Gibbs Measures with Estimated Losses

David T. Frazier, Jeremias Knoblauch, Jack Jewson +1

A popular strategy for ameliorating some of the shortcomings of Bayesian posterior inference is to instead target a Gibbs measure based on losses that connect a parameter of intere…

stat.ME2023★ 2 cited

Calibrated Generalized Bayesian Inference

David T. Frazier, Christopher Drovandi, Robert Kohn

We propose a simple approach that provides accurate uncertainty quantification for Bayesian inference in misspecified or approximate models, and for generalized (Gibbs) posteriors.…

stat.ME2023

Cutting Feedback in Misspecified Copula Models

Michael Stanley Smith, Weichang Yu, David J. Nott +1

In copula models the marginal distributions and copula function are specified separately. We treat these as two modules in a modular Bayesian inference framework, and propose condu…

stat.CO2022★ 3 cited

Component-wise iterative ensemble Kalman inversion for static Bayesian models with unknown measurement error covariance

Imke Botha, Matthew P. Adams, Dang Khuong Tran +2

The ensemble Kalman filter (EnKF) is a Monte Carlo approximation of the Kalman filter for high dimensional linear Gaussian state space models. EnKF methods have also been developed…

stat.CO2019★ 5 cited

Bayesian inference using synthetic likelihood: asymptotics and adjustments

David T. Frazier, David J. Nott, Christopher Drovandi +1

Implementing Bayesian inference is often computationally challenging in applications involving complex models, and sometimes calculating the likelihood itself is difficult. Synthet…