activity
20072022
most citedThe true complexity of a system of linear equations

90 citations · 119 across the 9 of their papers we have counts for

collaborators

10 papers

math.LO2022★ 1 cited

Stability, corners, and other 2-dimensional shapes

Amador Martin-Pizarro, Daniel Palacin, Julia Wolf

We introduce a relaxation of stability, called almost sure stability, which is insensitive to perturbations by subsets of Loeb measure in a non-standard finite group. We show t…

math.CO2021

Higher-order generalizations of stability and arithmetic regularity

C. Terry, J. Wolf

We define a natural notion of higher order stability and show that subsets of that are tame in this sense can be approximately described by a union of low-complexi…

math.CO2021★ 2 cited

Irregular triads in 3-uniform hypergraphs

C. Terry, J. Wolf

Over the past several years, numerous authors have explored model theoretically motivated combinatorial conditions that ensure that a graph has an efficient regular decomposition i…

math.LO2017★ 16 cited

Stable arithmetic regularity in the finite-field model

C. Terry, J. Wolf

The arithmetic regularity lemma for , proved by Green in 2005, states that given a subset , there exists a subspace $H\leq \mathbb{F}_p^n…

math.NT2017★ 2 cited

Szemerédi's theorem in the primes

Luka Rimanic, Julia Wolf

Green and Tao famously proved in 2005 that any subset of the primes of fixed positive density contains arbitrarily long arithmetic progressions. Green had previously shown that in…

cs.DM2012

Sampling-based proofs of almost-periodicity results and algorithmic applications

Eli Ben-Sasson, Noga Ron-Zewi, Madhur Tulsiani +1

We give new combinatorial proofs of known almost-periodicity results for sumsets of sets with small doubling in the spirit of Croot and Sisask, whose almost-periodicity lemma has h…