activity
20142026
most citedBatch Active Learning Using Determinantal Point Processes

23 citations · 101 across the 39 of their papers we have counts for

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Showing 2018Show all

6 papers · 1 filter

math.CO2018

Log-Concave Polynomials III: Mason's Ultra-Log-Concavity Conjecture for Independent Sets of Matroids

Nima Anari, Kuikui Liu, Shayan Oveis Gharan +1

We give a self-contained proof of the strongest version of Mason's conjecture, namely that for any matroid the sequence of the number of independent sets of given sizes is ultra lo…

cs.DS2018

A Tight Analysis of Bethe Approximation for Permanent

Nima Anari, Alireza Rezaei

We prove that the permanent of nonnegative matrices can be deterministically approximated within a factor of in polynomial time, improving upon the previous determinis…

cs.DS2018

Log-Concave Polynomials II: High-Dimensional Walks and an FPRAS for Counting Bases of a Matroid

Nima Anari, Kuikui Liu, Shayan Oveis Gharan +1

We design an FPRAS to count the number of bases of any matroid given by an independent set oracle, and to estimate the partition function of the random cluster model of any matroid…

cs.DS2018★ 6 cited

Smoothed Analysis of Discrete Tensor Decomposition and Assemblies of Neurons

Nima Anari, Constantinos Daskalakis, Wolfgang Maass +3

We analyze linear independence of rank one tensors produced by tensor powers of randomly perturbed vectors. This enables efficient decomposition of sums of high-order tensors. Our…

cs.GT2018

Linear Programming Based Near-Optimal Pricing for Laminar Bayesian Online Selection

Nima Anari, Rad Niazadeh, Amin Saberi +1

The Bayesian online selection problem aims to design a pricing scheme for a sequence of arriving buyers that maximizes the expected social welfare (or revenue) subject to different…

cs.DS2018

Log-Concave Polynomials I: Entropy and a Deterministic Approximation Algorithm for Counting Bases of Matroids

Nima Anari, Shayan Oveis Gharan, Cynthia Vinzant

We give a deterministic polynomial time -approximation algorithm for the number of bases of a given matroid of rank and the number of common bases of any two matroids…