2 citations · 4 across the 7 of their papers we have counts for
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math.DS2026
The No-Core Principle for Stationary Actions and Ends of Stationary Random Subgroups
Yair Hartman, Nadav Kalma
We prove a No-Core Principle for stationary actions of countable groups. Namely, if a Borel set intersects almost every orbit in finitely many points and has positive measure, then…
math.DS2020★ 2 cited
Random walks on dense subgroups of locally compact groups
Michael Björklund, Yair Hartman, Hanna Oppelmayer
Let be a countable discrete group, a lcsc totally disconnected group and a homomorphism with dense image. We develop a general and explicit technique wh…
math.DS2020
The stabilized automorphism group of a subshift
Yair Hartman, Bryna Kra, Scott Schmieding
For a mixing shift of finite type, the associated automorphism group has a rich algebraic structure, and yet we have few criteria to distinguish when two such groups are isomorphic…