activity
20122018
most citedBayesian optimization for materials design

240 citations · 899 across the 24 of their papers we have counts for

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Showing 2016Show all

10 papers · 1 filter

cs.LG2016★ 3 cited

Sketching Meets Random Projection in the Dual: A Provable Recovery Algorithm for Big and High-dimensional Data

Jialei Wang, Jason D. Lee, Mehrdad Mahdavi +2

Sketching techniques have become popular for scaling up machine learning algorithms by reducing the sample size or dimensionality of massive data sets, while still maintaining the…

stat.ML2016★ 2 cited

Warm Starting Bayesian Optimization

Matthias Poloczek, Jialei Wang, Peter I. Frazier

We develop a framework for warm-starting Bayesian optimization, that reduces the solution time required to solve an optimization problem that is one in a sequence of related proble…

stat.ML2016★ 42 cited

Efficient Distributed Learning with Sparsity

Jialei Wang, Mladen Kolar, Nathan Srebro +1

We propose a novel, efficient approach for distributed sparse learning in high-dimensions, where observations are randomly partitioned across machines. Computationally, at each rou…

cs.CV2016★ 3 cited

Removing Clouds and Recovering Ground Observations in Satellite Image Sequences via Temporally Contiguous Robust Matrix Completion

Jialei Wang, Peder A. Olsen, Andrew R. Conn +1

We consider the problem of removing and replacing clouds in satellite image sequences, which has a wide range of applications in remote sensing. Our approach first detects and remo…

cs.LG2016★ 19 cited

A General Distributed Dual Coordinate Optimization Framework for Regularized Loss Minimization

Shun Zheng, Jialei Wang, Fen Xia +2

In modern large-scale machine learning applications, the training data are often partitioned and stored on multiple machines. It is customary to employ the "data parallelism" appro…

cs.LG2016★ 1 cited

Efficient Globally Convergent Stochastic Optimization for Canonical Correlation Analysis

Weiran Wang, Jialei Wang, Dan Garber +1

We study the stochastic optimization of canonical correlation analysis (CCA), whose objective is nonconvex and does not decouple over training samples. Although several stochastic…