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20182022
most citedSemi-Random Sparse Recovery in Nearly-Linear Time

1 citations · 1 across the 1 of their papers we have counts for

collaborators

6 papers

cs.DS20221 cited

Semi-Random Sparse Recovery in Nearly-Linear Time

Jonathan A. Kelner, Jerry Li, Allen Liu +2

Sparse recovery is one of the most fundamental and well-studied inverse problems. Standard statistical formulations of the problem are provably solved by general convex programming…

cs.DS2020

Settling the Robust Learnability of Mixtures of Gaussians

Allen Liu, Ankur Moitra

This work represents a natural coalescence of two important lines of work: learning mixtures of Gaussians and algorithmic robust statistics. In particular we give the first provabl…

cs.DS2020

Variable Decomposition for Prophet Inequalities and Optimal Ordering

Allen Liu, Renato Paes Leme, Martin Pal +2

We introduce a new decomposition technique for random variables that maps a generic instance of the prophet inequalities problem to a new instance where all but a constant number o…

cs.DS2020

Optimal Contextual Pricing and Extensions

Allen Liu, Renato Paes Leme, Jon Schneider

In the contextual pricing problem a seller repeatedly obtains products described by an adversarially chosen feature vector in and only observes the purchasing decisi…

math.CO2019

Fourier and Circulant Matrices are Not Rigid

Zeev Dvir, Allen Liu

The concept of matrix rigidity was first introduced by Valiant in 1977. Roughly speaking, a matrix is rigid if its rank cannot be reduced significantly by changing a small number o…

cs.DS2018

Efficiently Learning Mixtures of Mallows Models

Allen Liu, Ankur Moitra

Mixtures of Mallows models are a popular generative model for ranking data coming from a heterogeneous population. They have a variety of applications including social choice, reco…