Results 71 to 80 of about 763 (169)
Given a graph \(\Gamma=(V,E)\), the graph group \(F\langle\Gamma\rangle\) is the group with presentation \(\langle V\mid [E]\rangle\), where \([E]\) denotes the set of commutators \(\{[a,b]\mid\{a,b\}\in E\}\). The graph group \(F\langle\Gamma\rangle\) is modeled to be a group analog of the graph algebra K(\(\Gamma)\) generated as a free associative ...
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Bounded Automorphisms of Groups
Let \(G\) be the fundamental group of a graph of groups (in the sense of Bass-Serre theory). Such a group has a natural length function and thus a corresponding notion of bounded subgroups and bounded automorphisms. The general result of this paper is that an automorphism of \(G\) is bounded if and only if it is induced by isomorphisms of vertex groups
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Mapping spaces and automorphism groups of toric noncommutative spaces. [PDF]
Barnes GE, Schenkel A, Szabo RJ.
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On the order of groups of automorphisms [PDF]
Birkhoff, Garrett, Hall, Philip
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Automorphism Groups of Deformations and Quantizations of Kleinian Singularities. [PDF]
Castellan S.
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The group of automorphisms of the holomorph of a group [PDF]
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Automorphisms of relatively hyperbolic groups and the Farrell-Jones conjecture. [PDF]
Andrew N, Guerch Y, Hughes S.
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