Subgroups of direct products of two limit groups

Martin R. Bridson; James Howie

Subgroups of direct products of two limit groups

Martin R. Bridson, James Howie

Research output: Contribution to journal › Article › peer-review

Abstract

If G₁ and G₂ are limit groups and S ? G₁ × G₂ is of type FP₂ then S has a subgroup of finite index that is a product of at most two limit groups. © International Press 2007.

Original language	English
Pages (from-to)	547-558
Number of pages	12
Journal	Mathematical Research Letters
Volume	14
Issue number	4
Publication status	Published - Jul 2007

Keywords

Bass-Serre theory
Finiteness properties
Limit groups

Cite this

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title = "Subgroups of direct products of two limit groups",

abstract = "If G1 and G2 are limit groups and S ? G1 × G2 is of type FP2 then S has a subgroup of finite index that is a product of at most two limit groups. {\textcopyright} International Press 2007.",

keywords = "Bass-Serre theory, Finiteness properties, Limit groups",

author = "Bridson, {Martin R.} and James Howie",

year = "2007",

month = jul,

language = "English",

volume = "14",

pages = "547--558",

journal = "Mathematical Research Letters",

issn = "1073-2780",

publisher = "International Press of Boston, Inc.",

number = "4",

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T1 - Subgroups of direct products of two limit groups

AU - Bridson, Martin R.

AU - Howie, James

PY - 2007/7

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N2 - If G1 and G2 are limit groups and S ? G1 × G2 is of type FP2 then S has a subgroup of finite index that is a product of at most two limit groups. © International Press 2007.

AB - If G1 and G2 are limit groups and S ? G1 × G2 is of type FP2 then S has a subgroup of finite index that is a product of at most two limit groups. © International Press 2007.

KW - Bass-Serre theory

KW - Finiteness properties

KW - Limit groups

M3 - Article

SN - 1073-2780

VL - 14

SP - 547

EP - 558

JO - Mathematical Research Letters

JF - Mathematical Research Letters

IS - 4

ER -

Subgroups of direct products of two limit groups

Abstract

Keywords

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