The quadratic isoperimetric inequality for mapping tori of free group automorphisms II: The general case
If F is a finitely generated free group and ϕ is an automorphism of F then the mapping torus of ϕ admits a quadratic isoperimetric inequality. This is the third and final paper in a series proving this theorem. The first two were math.GR/0211459 and math.GR/0507589.
Κύριοι συγγραφείς: | Bridson, M, Groves, D |
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Μορφή: | Journal article |
Έκδοση: |
American Mathematical Society
2009
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Παρόμοια τεκμήρια
Παρόμοια τεκμήρια
-
The quadratic isoperimetric inequality for mapping tori of free group
automorphisms II: The general case
ανά: Bridson, M, κ.ά.
Έκδοση: (2006) -
The quadratic isoperimetric inequality for mapping tori of free group automorphisms
ανά: Bridson, M, κ.ά.
Έκδοση: (2010) -
The quadratic isoperimetric inequality for mapping tori of free group
automorphisms
ανά: Bridson, M, κ.ά.
Έκδοση: (2008) -
Doubles, finiteness properties of groups, and quadratic isoperimetric inequalities
ανά: Bridson, M
Έκδοση: (1999) -
OPTIMAL ISOPERIMETRIC-INEQUALITIES FOR ABELIAN-BY-FREE GROUPS
ανά: Bridson, M
Έκδοση: (1995)