Alexander Fel'shtyn
Reidemeister spectrum for metabelian groups of the form ${Q}^n\rtimes \mathbb Z$ and ${\mathbb Z[1/p]}^n\rtimes \mathbb Z$, $p$ prime.
Fri, 09/18/2009 - 11:36 — SomNambulAuthors: Alexander Fel'shtyn, Daciberg L. Gonçalves
Subjects: Group Theory
AbstractIn this note we study the Reidemeister spectrum for metabelian groups of the
form ${\mathbb Q}^n\rtimes \mathbb Z$ and ${\mathbb Z[1/p]}^n\rtimes \mathbb
Z$. Particular attention is given to the $R_{\infty}$ property of a subfamily
of these groups.Geometry of Reidemeister classes and twisted Burnside theorem.
Thu, 09/10/2009 - 10:12 — SomNambulAuthors: Alexander Fel'shtyn, Evgenij Troitsky
Subjects: Group Theory
AbstractThis is a (mostly expository) paper on Reidemeister classes, twisted
Burnside-Frobenius theory, congruences, R-infinity property and all that. It
was written in 2005 and published in 2008. We post it as it was, only the
bibliography data is updated.Geometry of Reidemeister classes and twisted Burnside theorem.
Thu, 09/10/2009 - 10:12 — SomNambulAuthors: Alexander Fel'shtyn, Evgenij Troitsky
Subjects: Group Theory
AbstractThis is a (mostly expository) paper on Reidemeister classes, twisted
Burnside-Frobenius theory, congruences, R-infinity property and all that. It
was written in 2005 and published in 2008. We post it as it was, only the
bibliography data is updated.
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