The isomorphism problem for one-relator groups with non-trivial centre
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Publication:2561653
DOI10.1007/BF01214345zbMath0264.20029MaRDI QIDQ2561653
Publication date: 1974
Published in: Mathematische Zeitschrift (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/172028
Related Items (23)
FREE GROUP ROOTS OF akbl AND [ ak,b] ⋮ Hyperbolically embedded subgroups and rotating families in groups acting on hyperbolic spaces ⋮ An algorithm for stem products and one-relator groups ⋮ Stability of group relations under small Hilbert-Schmidt perturbations ⋮ Cyclic amalgams, HNN extensions, and Garside one-relator groups ⋮ On the automorphism group of generalized Baumslag-Solitar groups. ⋮ On the conjugacy separability of certain graphs of groups ⋮ A note on groups with separable finitely generated subgroups ⋮ Incommensurable lattices in Baumslag–Solitar complexes ⋮ One-relator groups and the lower central series. I: The splitting isomorphism ⋮ Residually nilpotent one-relator groups with nontrivial centre ⋮ Infinite groups ⋮ Homotopical and combinatorial aspects of the theory of normal series in groups. ⋮ On the structure of one-relator products of locally indicable groups with centre ⋮ Normal subgroups in duality groups and in groups of cohomological dimension 2 ⋮ A class of one-relator groups with centre ⋮ Acylindrical hyperbolicity of groups acting on trees ⋮ Generalized Baumslag-Solitar groups: rank and finite index subgroups ⋮ A Ribbon Knot Group which has no Free Base ⋮ The structure of one-relator relative presentations and their centres ⋮ Algebraic geometric invariants for a class of one-relator groups ⋮ Model-theoretic and algorithmic questions in group theory ⋮ Commensurability of Baumslag-Solitar groups
Cites Work
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- The centre of groups with one defining relator
- The center of a group with a single defining relation
- Finite and infinite cyclic extensions of free groups
- One-relater groups with center
- On the Center of the Group of a Link
- The Subgroups of a Free Product of Two Groups with an Amalgamated Subgroup
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