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20132019
most citedBayesian Optimization with Gradients

128 citations · 316 across the 6 of their papers we have counts for

collaborators

6 papers

cs.LG2019★ 56 cited

Practical Multi-fidelity Bayesian Optimization for Hyperparameter Tuning

Jian Wu, Saul Toscano-Palmerin, Peter I. Frazier +1

Bayesian optimization is popular for optimizing time-consuming black-box objectives. Nonetheless, for hyperparameter tuning in deep neural networks, the time required to evaluate t…

stat.ML2017★ 4 cited

Discretization-free Knowledge Gradient Methods for Bayesian Optimization

Jian Wu, Peter I. Frazier

This paper studies Bayesian ranking and selection (R&S) problems with correlated prior beliefs and continuous domains, i.e. Bayesian optimization (BO). Knowledge gradient methods […

stat.ML2017★ 128 cited

Bayesian Optimization with Gradients

Jian Wu, Matthias Poloczek, Andrew Gordon Wilson +1

Bayesian optimization has been successful at global optimization of expensive-to-evaluate multimodal objective functions. However, unlike most optimization methods, Bayesian optimi…

stat.ML2016★ 121 cited

The Parallel Knowledge Gradient Method for Batch Bayesian Optimization

Jian Wu, Peter I. Frazier

In many applications of black-box optimization, one can evaluate multiple points simultaneously, e.g. when evaluating the performances of several different neural network architect…

math.PR2013★ 6 cited

A multi-dimensional SRBM: Geometric views of its product form stationary distribution

J. G. Dai, Masakiyo Miyazawa, Jian Wu

We present a geometric interpretation of a product form stationary distribution for a -dimensional semimartingale reflecting Brownian motion (SRBM) that lives in the nonnegative…

math.PR2013★ 1 cited

Decomposable stationary distribution of a multidimensional SRBM

J. G. Dai, Masakiyo Miyazawa, Jian Wu

We call a multidimensional distribution to be decomposable with respect to a partition of two sets of coordinates if the original distribution is the product of the marginal distri…