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20072023
most citedAdaptive construction of surrogates for the Bayesian solution of inverse problems

116 citations · 305 across the 40 of their papers we have counts for

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Showing 2015Show all

6 papers · 1 filter

stat.CO2015★ 2 cited

On an adaptive preconditioned Crank-Nicolson MCMC algorithm for infinite dimensional Bayesian inferences

Zixi Hu, Zhewei Yao, Jinglai Li

Many scientific and engineering problems require to perform Bayesian inferences for unknowns of infinite dimension. In such problems, many standard Markov Chain Monte Carlo (MCMC)…

stat.CO2015

A Derivative-Free Trust-Region Algorithm for Reliability-Based Optimization

Tian Gao, Jinglai Li

In this note, we present a derivative-free trust-region (TR) algorithm for reliability based optimization (RBO) problems. The proposed algorithm consists of solving a set of subpro…

stat.ME2015★ 33 cited

A TV-Gaussian prior for infinite-dimensional Bayesian inverse problems and its numerical implementations

Zhewei Yao, Zixi Hu, Jinglai Li

Many scientific and engineering problems require to perform Bayesian inferences in function spaces, in which the unknowns are of infinite dimension. In such problems, choosing an a…

stat.CO2015★ 33 cited

Gaussian process surrogates for failure detection: a Bayesian experimental design approach

Hongqiao Wang, Guang Lin, Jinglai Li

An important task of uncertainty quantification is to identify {the probability of} undesired events, in particular, system failures, caused by various sources of uncertainties. In…

math.NA2015★ 17 cited

A surrogate accelerated multicanonical Monte Carlo method for uncertainty quantification

Keyi Wu, Jinglai Li

In this work we consider a class of uncertainty quantification problems where the system performance or reliability is characterized by a scalar parameter . The performance para…

math.NA2015★ 4 cited

An adaptive independence sampler MCMC algorithm for infinite dimensional Bayesian inferences

Zhe Feng, Jinglai Li

Many scientific and engineering problems require to perform Bayesian inferences in function spaces, in which the unknowns are of infinite dimension. In such problems, many standard…