The isomorphism problem for groups enveloped by right-angled Artin groups
The isomorphism problem for groups enveloped by right-angled Artin groups
A group is enveloped by a right-angled Artin group if it embeds in a right-angled Artin group. The enveloped-group isomorphism conjecture. The isomorphism problem for groups enveloped by right-angled Artin groups is solvable. Here, solvability means that there is an algorithm deciding whether two finite descriptions define isomorphic groups in this class. The conjecture is posed as a condition needed to extend the paper's generalized isomorphism results from the treated class of mapping-class subgroups to arbitrary finitely generated subgroups; the source does not establish it.
Sources & referencesView supporting material
Primary source
Thomas Koberda, “Right-angled Artin groups and a generalized isomorphism problem for finitely generated subgroups of mapping class groups”, arXiv:1007.1118 (2012).
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