List questions from geometric-group-theory

Published on 24 Nov 2013 - 2:18

41

Views

#B(e,n) of $\mathbb{Z}^k$

Published on 09 Dec 2013 - 9:42

959

Views

Quasi-isometric embedding and Quasi-isometry

Published on 10 Dec 2013 - 14:47

177

Views

A combinatorial action of a discrete group is proper if and only if it has finite vertex stabilizers

Published on 25 Mar 2026 - 19:10

474

Views

Torsion Subgroup of Mapping class group.

Published on 23 Feb 2026 - 8:28

118

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find a special free subsemigroup

Published on 12 Jan 2014 - 22:41

1.6k

Views

Show the existence of a certain subgroup of F2

Published on 25 Jan 2014 - 17:13

864

Views

Presentation of a non-trivial group

Published on 27 Mar 2026 - 22:30

1k

Views

On which structures does the free group 'naturally' act?

Published on 27 Mar 2026 - 14:29

939

Views

An example of a residually finite group which is not Hopf

Published on 23 Feb 2026 - 15:09

752

Views

Amalgamated product of groups

Published on 19 Feb 2014 - 23:40

451

Views

Using the Gromov product in inappropriate ways

Published on 25 Mar 2026 - 16:09

2k

Views

Actions of Finite Groups on Trees

Published on 28 Feb 2014 - 11:08

83

Views

Immersions when the target space isn't a differentiable manifold (but almost is)

Published on 02 Mar 2014 - 17:59

895

Views

Is there a way to show that two groups are isomorphic by visual representation(Cayley diagram)?

Published on 02 Mar 2014 - 22:32

List Question

The question of quasi-isometry

#B(e,n) of $\mathbb{Z}^k$

Quasi-isometric embedding and Quasi-isometry

A combinatorial action of a discrete group is proper if and only if it has finite vertex stabilizers

Torsion Subgroup of Mapping class group.

find a special free subsemigroup

Show the existence of a certain subgroup of F2

Presentation of a non-trivial group

On which structures does the free group 'naturally' act?

An example of a residually finite group which is not Hopf

Amalgamated product of groups

Using the Gromov product in inappropriate ways

Actions of Finite Groups on Trees

Immersions when the target space isn't a differentiable manifold (but almost is)

Is there a way to show that two groups are isomorphic by visual representation(Cayley diagram)?

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