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We establish connectivity or lack of connectivity for C⁎-algebras associated to certain classes of groups: virtually abelian groups, linear connected nilpotent Lie groups and linear connected semisimple Lie groups.
Depending on the structure of G and possibly also that of L, L may admit differentiable Lp-functional calculi, or may be of holomorphic Lp-type for a given p≠2, as recent studies of specific classes of groups G and sub-Laplacians L have revealed.
The subject, which emerged during the 19th century, is traditionally introduced via the classes of groups, rings, and fields.
In fact, arguments provided in [15, 28] allow to prove stronger conjecture (C^*(1/2)) for these classes of groups.
We discuss some new results concerning Gap Conjecture on group growth and present a reduction of it (and its -version) to several special classes of groups.
These results make it natural to define three classes of groups: (mathcal{AG }) is the class of amenable groups, defined in [123].
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As a consequence, we can distinguish between certain classes of group von Neumann algebras associated to wreath product groups.
It offers four different classes of group training per day, six days a week.
The S. meliloti strain used in this study harbours three classes of group II introns, RmInt1 (bacterial class D), SMb21477/SMb21167 (bacterial class C), and SMa1875 (unclassified) [ 59].
It generalizes finite asymptotic dimension and applies to a wide class of groups.
This property is satisfied by all elements of a wide class of groups called locally [FIA]−.
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