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20122026
most citedA proof of a sumset conjecture of Erdős

32 citations · 208 across the 38 of their papers we have counts for

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7 papers · 1 filter

math.NT2026

Sum-product patterns in the shifted primes

Florian K. Richter, Joni Teräväinen

We show that the set of shifted primes contains infinitely many sum-product patterns of the form with arbitrarily large distinct integers. More…

math.CO2026

Density regularity of in the integers

Florian K. Richter, Konstantinos Tsinas

Fix . We prove that there exists a subadditive density on such that, for every polynomial of degree and with , every…

math.NT2026

Weighted averages of arithmetic functions and applications to equidistribution and ergodic theory

Vitaly Bergelson, Michael Reilly, Florian K. Richter

For a wide range of functions , we establish a general result for estimating weighted averages of the form\[\mathbb{E}^{W}_{n \le N} f(\vartheta(n))…

math.NT2026

An inverse theorem for sumsets of sets of positive density in the integers

Ethan Ackelsberg, Florian K. Richter

Let denote the natural density on the positive integers. We characterize all sets with positive density satisfying , under the assumption that th…

cs.CC2026

No Constant-Cost Protocol for Point--Line Incidence

Mika Göös, Nathaniel Harms, Florian K. Richter +1

Alice and Bob are given -bit integer pairs and , respectively, and they must decide if . We prove that the randomised communication complexity of this Poi…

stat.ME2026

Regularized Regression by Composition: Identifiability, Structured Penalization, and Statistical Guarantees for Multi-Flow Distributional Models

Safaa K. Kadhem

Regression by composition provides a flexible framework for constructing conditional distributions through sequential group actions. However, when multiple flows act on the same di…

math.DS2026

A short proof of Erdős's conjecture

Bryna Kra, Joel Moreira, Florian K. Richter +1

We give a short proof of the fact that every set of natural numbers with positive upper Banach density contains the sum of two infinite sets. The approach simplifies earlier existi…