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In this paper we generalize techniques of Belk-Matucci [2] to solve the conjugacy problem for every symmetric Thompson-like group Vn(H), where n ≥ 2 and H is a subgroup of… Click to show full abstract
In this paper we generalize techniques of Belk-Matucci [2] to solve the conjugacy problem for every symmetric Thompson-like group Vn(H), where n ≥ 2 and H is a subgroup of the symmetric group on n elements. We use this to prove that, if n ≠ m, Vn(H) is not isomorphic to Vm(G) for any H, G.
Keywords:
thompson like;
conjugacy problem;
symmetric thompson
Journal Title: Israel Journal of Mathematics
Year Published: 2021
Link to full text (if available)
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Journal Title: Israel Journal of Mathematics
Year Published: 2021
Link to full text (if available)
Share on Social Media: Sign Up to like & get
recommendations!