activity
20182023
most citedPerfect Sampling for (Atomic) Lovász Local Lemma

4 citations · 4 across the 4 of their papers we have counts for

collaborators

13 papers

cs.CC2023

Fourier Growth of Communication Protocols for XOR Functions

Uma Girish, Makrand Sinha, Avishay Tal +1

The level- -Fourier weight of a Boolean function refers to the sum of absolute values of its level- Fourier coefficients. Fourier growth refers to the growth of these…

cs.DS2022

On Differentially Private Counting on Trees

Badih Ghazi, Pritish Kamath, Ravi Kumar +2

We study the problem of performing counting queries at different levels in hierarchical structures while preserving individuals' privacy. Motivated by applications, we propose a ne…

cs.DS2022

Improved Bounds for Sampling Solutions of Random CNF Formulas

Kun He, Kewen Wu, Kuan Yang

Let be a random -CNF formula on variables and clauses, where each clause is a disjunction of literals chosen independently and uniformly. Our goal is to sample a…

cs.DS2021★ 4 cited

Perfect Sampling for (Atomic) Lovász Local Lemma

Kun He, Xiaoming Sun, Kewen Wu

We give a Markov chain based perfect sampler for uniform sampling solutions of constraint satisfaction problems (CSP). Under some mild Lovász local lemma conditions where each cons…

cs.CC2021

Fourier Growth of Parity Decision Trees

Uma Girish, Avishay Tal, Kewen Wu

We prove that for every parity decision tree of depth on variables, the sum of absolute values of Fourier coefficients at level is at most $d^{\ell/2} \cdot O(\ell \…

cs.DS2020

An Improved Sketching Algorithm for Edit Distance

Ce Jin, Jelani Nelson, Kewen Wu

We provide improved upper bounds for the simultaneous sketching complexity of edit distance. Consider two parties, Alice with input and Bob with input , that sha…