activity
20232026
most citedBig Ramsey Degrees and Infinite Languages

2 citations · 2 across the 8 of their papers we have counts for

collaborators

8 papers

cs.DM2026

Set-defined graph classes: -boundedness meets tropical algebra

Sarosh Adenwalla, Samuel Braunfeld, Tomáš Hons +2

We study set-defined graph classes: hereditary classes whose vertices are assigned fixed-length numerical tuples, with adjacency determined solely by equality patterns among coordi…

math.LO2025

Modeling FO-limits for monadically stable sequences

Samuel Braunfeld, S. Braunfeld, Jaroslav Nešetřil +3

We show that given a monadically stable theory , a sufficiently saturated , and a coherent system of probability measures on the -algebras generated by p…

math.CO2025

Separability Properties of Monadically Dependent Graph Classes

Édouard Bonnet, Samuel Braunfeld, Ioannis Eleftheriadis +5

A graph class is monadically dependent if one cannot interpret all graphs in colored graphs from using a fixed first-order interpretation. We prove that m…

math.CO2024

Boolean combinations of graphs

Sarosh Adenwalla, Samuel Braunfeld, John Sylvester +1

Boolean combinations allow combining given combinatorial objects to obtain new, potentially more complicated, objects. In this paper, we initiate a systematic study of this idea ap…

math.LO2024

When invariance implies exchangeability (and applications to invariant Keisler measures)

Samuel Braunfeld, Colin Jahel, Paolo Marimon

We study the problem of when, given a countable homogeneous structure and a space of expansions of , every -invariant probability measure on is exch…

math.CO2023

Type-respecting amalgamation and big Ramsey degrees

Andrés Aranda, Samuel Braunfeld, David Chodounský +4

We give an infinitary extension of the Nešetřil-Rödl theorem for category of relational structures with special type-respecting embeddings.

math.LO2023

Monadic NIP in monotone classes of relational structures

Samuel Braunfeld, Anuj Dawar, Ioannis Eleftheriadis +1

We prove that for any monotone class of finite relational structures, the first-order theory of the class is NIP in the sense of stability theory if, and only if, the collection of…

math.CO2023★ 2 cited

Big Ramsey Degrees and Infinite Languages

Samuel Braunfeld, David Chodounský, Noé de Rancourt +3

This paper investigates big Ramsey degrees of unrestricted relational structures in (possibly) infinite languages. Despite significant progress in the study of big Ramsey degrees,…