1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.LO2024
Finite central extensions of o-minimal groups
Elías Baro, Daniel Palacín
We answer in the affirmative a conjecture of Berarducci, Peterzil and Pillay \cite{BPP10} for solvable groups, which is an o-minimal version of a particular case of Milnor's isomor…
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.LO2019
A model-theoretic note on the Freiman-Ruzsa theorem
Amador Martin-Pizarro, Daniel Palacin, Julia Wolf
A non-quantitative version of the Freiman-Ruzsa theorem is obtained for finite stable sets with small tripling in arbitrary groups, as well as for (finite) weakly normal subsets in…