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20062025
most citedInd- and Pro- definable sets

16 citations · 28 across the 9 of their papers we have counts for

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10 papers · 1 filter

math.LO2025

A transformal transcendence result for algebraic difference equations

Moshe Kamensky, Rahim Moosa

Given an algebraic difference equation of the form \[σ^n(y)=f\big(y, σ(y),\dots,σ^{n-1}(y)\big)\] where is a rational function over a field of characteristic zero on which…

math.LO2024

Binding groups for algebraic dynamics

Moshe Kamensky, Rahim Moosa

A binding group theorem is proved in the context of quantifier-free internality to the fixed field in difference-closed fields of characteristic zero. This is articulated as a stat…

math.LO2019

Peterzil-Steinhorn subgroups and -stabilizers in ACF

Moshe Kamensky, Sergei Starchenko, Jinhe Ye

We consider , a linear group defined over , an algebraically closed field. By considering as an embedded residue field of an algebraically closed valued field , we can…

math.LO2018

Model theory of fields with free operators in positive characteristic

Özlem Beyarslan, Daniel Max Hoffmann, Moshe Kamensky +1

We give algebraic conditions about a finite algebra over a perfect field of positive characteristic, which are equivalent to the companionability of the theory of fields with "…

math.LO2016★ 12 cited

Imaginaries in separably closed valued fields

Martin Hils, Moshe Kamensky, Silvain Rideau

We show that separably closed valued fields of finite imperfection degree (either with lambda-functions or commuting Hasse derivations) eliminate imaginaries in the geometric langu…

math.LO2010

A categorical approach to internality

Moshe Kamensky

Model theoretic internality provides conditions under which the group of automorphisms of a model over a reduct is itself a definable group. In this paper we formulate a categorica…