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Module amenability for Banach modules
(Universidad de La Frontera. Departamento de Matemática y EstadísticaUniversidade Federal de Pernambuco. Departamento de Matemática, 2011)
Metric approximations of unrestricted wreath products when the acting group is amenable
(Taylor & Francis, 2021-09)
We give a simple and unified proof showing that the unrestricted wreath product of a weakly sofic, sofic, linear sofic, or hyperlinear group by an amenable group is weakly sofic, sofic, linear sofic, or hyperlinear, ...
On entropies and complexity for amenable actions groups
(Pushpa Publishing House, 2018-10)
We consider a definition of entropy for discrete amenable action groups and extend the equality between enreopy and dimension for amenable groups. This last result was proved by Simpson for the special case of Z^d-actions
REGULARITY AND AMENABILITY OF THE SECOND DUAL OF WEIGHTED GROUP ALGEBRAS
(Universidad Católica del Norte, Departamento de Matemáticas, 2007)
Mean dimension and a non-embeddable example for amenable group actions
(Polish Acad Sciences Inst Mathematics-Impan, 2021)
For every infinite (countable discrete) amenable group G and every positive integer d we construct a minimal G-action of mean dimension d/2 which cannot be embedded in the full G-shift on ([0,1](d))(G) .
An extension of Kesten’s criterion for amenability to topological Markov chains
(Advances in Mathematics, 2013)
The main results of this note extend a theorem of Kesten for symmetric random walks on discrete groups to group extensions of topological Markov chains. In contrast to the result in probability theory, there is a notable ...
An ultrapower construction of the multiplier algebra of a C*-algebra with an application to boundary amenability of groups
(Mashhad Tusi Mathematical Research Group, 2019-05)
Using ultrapowers of C-algebras, we provide a new construction of the multiplier algebra of a C-algebra. This extends the work of Avsec and Goldbring [Houston J. Math., to appear, arXiv:1610.09276] to the setting ...
An extension of Kesten???s criterion for amenability to topological Markov chains
(Advances in Mathematics, 2013)
Necessary conditions for tiling finitely generated amenable groups
(American Institute of Mathematical Sciences, 2020)
We consider a set of necessary conditions which are efficient heuristics for deciding when a set of Wang tiles cannot tile a group.
Piantadosi [19] gave a necessary and sufficient condition for the existence of a valid ...