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20242026
most citedMultiple partial rigidity rates in low complexity subshifts

1 citations · 1 across the 5 of their papers we have counts for

collaborators

6 papers

math.DS2026

Infinite prime sumsets in structured and -uniform sets

Felipe Hernández, Tristán Radić

By introducing new ergodic-theoretic techniques in nilsystems, we determine which infinite sumset configurations occur in -uniform and Nil-Bohr sets. To be more precise, ou…

math.DS2026

Infinite sumsets in -uniform sets

Tristán Radić

Extending recent developments of Kra, Moreira, Richter and Roberson, we study infinite sumset patterns in -uniform subsets of the integers, defined via the local uniformity…

math.DS2025

On density analogs of Hindman's finite sums theorem

Felipe Hernández, Ioannis Kousek, Tristán Radić

For any set of natural numbers with positive upper Banach density, we show the existence of an infinite set and sequences …

math.DS2025

Infinite unrestricted sumsets in subsets of abelian groups with large density

Dimitrios Charamaras, Ioannis Kousek, Andreas Mountakis +1

Let be a countable abelian group such that the subgroup has finite index and the doubling map has finite kernel. We establish lower bo…

math.DS2024★ 1 cited

Multiple partial rigidity rates in low complexity subshifts

Tristán Radić

Partial rigidity is a quantitative notion of recurrence and provides a global obstruction which prevents the system from being strongly mixing. A dynamical system $(X, \mathcal{X},…

math.DS2024

Infinite unrestricted sumsets of the form in sets with large density

Ioannis Kousek, Tristán Radić

For a set we characterize in terms of its density when there exists an infinite set and such that , w…