Martin Fluch, Brita E. A. Nucinkis
Abstract
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We show that every elementary amenable group that has a bound on the orders of its finite subgroups admits a finite dimensional model for ${\underline {\underline E}}G$, the classifying space for actions with virtually cyclic isotropy.
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We show that every elementary amenable group that has a bound on the orders of its finite subgroups admits a finite dimensional model for ${\underline {\underline E}}G$, the classifying space for actions with virtually cyclic isotropy.
Key concepts: Space (punctuation), Mathematics, Isotropy, Combinatorics, Pure mathematics, Group (periodic table), Locally finite group, Physics