GROUPS, GRAPHS, AND THE HANNA NEUMANN CONJECTURE

DOI10.1142/S1793525312500045zbMath1257.20034OpenAlexW2087565720WikidataQ123193754 ScholiaQ123193754MaRDI QIDQ2885378

Igor Mineyev

Publication date: 23 May 2012

Published in: Journal of Topology and Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s1793525312500045

zbMATH Keywords

finitely generated subgroupsgraphsfree groupsHanna Neumann conjecture

Mathematics Subject Classification ID

Subgroup theorems; subgroup growth (20E07) Graphs and abstract algebra (groups, rings, fields, etc.) (05C25) Free nonabelian groups (20E05) Groups acting on trees (20E08)

Related Items (6)

\(\ell^2\)-homology of the free group ⋮ On the rank of the intersection of free subgroups in virtually free groups. ⋮ Finiteness results for subgroups of finite extensions. ⋮ Realizable ranks of joins and intersections of subgroups in free groups ⋮ INTERSECTIONS OF SUBGROUPS IN VIRTUALLY FREE GROUPS AND VIRTUALLY FREE PRODUCTS ⋮ Sheaves on Graphs, Their Homological Invariants, and a Proof of the Hanna Neumann Conjecture: with an Appendix by Warren Dicks

Cites Work

• Submultiplicativity and the Hanna Neumann conjecture.
• Topology of finite graphs
• THE TOPOLOGY AND ANALYSIS OF THE HANNA NEUMANN CONJECTURE

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