Journal article

The torsion-free rank of homology in towers of soluble pro-p groups

Abstract:: We show that for every finitely presented pro-p nilpotent-by-abelian-by-finite group G there is an upper bound on dimℚp (H1(M, ℤp) ⊗ℤp ℚp), as M runs through all pro-p subgroups of finite index in G.

Publication status:: Published

Peer review status:: Peer reviewed

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APA Style

Bridson, M., & Kochloukova, D. (2017). The torsion-free rank of homology in towers of soluble pro-p groups. Israel Journal of Mathematics, 219(2), 817–834.

MLA Style

Bridson, M., and D. Kochloukova. “The Torsion-Free Rank of Homology in Towers of Soluble pro-p Groups.” Israel Journal of Mathematics, vol. 219, no. 2, Springer, 2017, pp. 817–34.

Chicago Style

Bridson, M, and D Kochloukova. 2017. “The Torsion-Free Rank of Homology in Towers of Soluble pro-p Groups.” Israel Journal of Mathematics 219 (2): 817–34.
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Files:: Bridson and Kochloukova, The torsion-free rank of homology in ...

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Publisher copy:: 10.1007/s11856-017-1499-6

Authors

+ Bridson, M More by this author

Institution:: University of Oxford
Division:: MPLS
Department:: Mathematical Institute
Role:: Author

+ Kochloukova, D More by this author

Role:: Author

Publisher:: Springer
Journal:: Israel Journal of Mathematics More from this journal
Volume:: 219
Issue:: 2
Pages:: 817–834
Publication date:: 2017-05-01
Acceptance date:: 2016-04-11
DOI:: 10.1007/s11856-017-1499-6
EISSN:: 1565-8511
ISSN:: 0021-2172

Keywords:: virtual first betti number

pro-p group
Pubs id:: pubs:617465
UUID:: uuid:dae4e590-3034-46e5-affc-4be00473d20f
Local pid:: pubs:617465
Source identifiers:: 617465
Deposit date:: 2016-10-20

Terms of use

Copyright holder:: Hebrew University of Jerusalem
Copyright date:: 2017
Notes:: © Hebrew University of Jerusalem 2017

Licence:: Terms and Conditions of Use for Oxford University Research Archive

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