On Finitely Generated Subgroups of a Free Group
From MaRDI portal
Publication:5594638
DOI10.2307/2036954zbMath0197.29802OpenAlexW4236522122MaRDI QIDQ5594638
Publication date: 1969
Full work available at URL: https://doi.org/10.2307/2036954
Related Items
Compactifications of a representation variety, Minimal sense of direction and decision problems for Cayley graphs, A generalization of Witt's formulae, Residual finiteness of certain 2-dimensional Artin groups, Unnamed Item, Conjugacy separability of generalized free products of surface groups, On Finitely Generated Subgroups of Free Products, The subalgebras of free Lie \(p\)-algebras, Two remarks on the group property of Howson, Straight-line program length as a parameter for complexity analysis, On the Free Product of Two Groups with an Amalgamated Subgroup of Finite Index in each Factor, A Residual Property of Certain Groups, Combinatorial group theory for pro-p groups, A 3-manifold with a non-subgroup-separable fundamental group, Conjugacy Separability of Certain Free Products with Amalgamation, Volumes of hyperbolic Haken manifolds, II, Graphs, free groups and the Hanna Neumann conjecture, Malcev-Neumann series on the free group and rationality questions, On the Frattini Subgroups of Certain Generalized Free Products of Groups, On the cohomology of certain topological colimits of pro-C-groups, A group with an infinite number of Nielsen inequivalent one-relator presentations, Linear representations of certain amalgamated products, On finitely generated subgroups of a free product, Fields of Fractions for Group Algebras of Free Groups, Finitely generated subgroups of free profinite groups and of some Galois groups, The residual finiteness of certain amalgamated free products, Describing free groups, Part II: Π⁰₄ hardness and no Σ₂⁰ basis, Milnor's mu-invariants, Massey products and Whitney's trick in 4 dimensions, General theory of groups, A presentation for the special automorphism group of a free group, A property of subgroups of infinite index in a free group
Cites Work
