2023
DOI: 10.1080/00927872.2023.2186132
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On generalized conjugacy and some related problems

André Carvalho
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Cited by 4 publications
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“…Kannan and Lipton had already solved in [24] the problem of deciding whether, given an n × n matrix Q of rational numbers and two vectors of rational numbers x, y ∈ Q n , there is a natural number i ∈ N such that xQ i = y, which is more general than Brinkmann's Problem for free-abelian groups. In [11], the link between Brinkmann's conjugacy problem and the conjugacy problem in cyclic extensions of the group was extended to generalized versions of the problems and in [13], the author studied a quantification of Brinkmann's problem in the context of virtually free groups.…”
Section: Introductionmentioning
confidence: 99%
“…Kannan and Lipton had already solved in [24] the problem of deciding whether, given an n × n matrix Q of rational numbers and two vectors of rational numbers x, y ∈ Q n , there is a natural number i ∈ N such that xQ i = y, which is more general than Brinkmann's Problem for free-abelian groups. In [11], the link between Brinkmann's conjugacy problem and the conjugacy problem in cyclic extensions of the group was extended to generalized versions of the problems and in [13], the author studied a quantification of Brinkmann's problem in the context of virtually free groups.…”
Section: Introductionmentioning
confidence: 99%