Article
Licensed
Unlicensed
Requires Authentication
Subgroups of R. Thompson's group F that are isomorphic to F
Published/Copyright:
November 8, 2011
Abstract
Richard Thompson's group F has a two generator presentation
This paper studies when a pair of elements in F consists of the images of the generators x0 and x1 under a self monomorphism.
Keywords.: Thompson's group F; subgroups
Received: 2010-07-29
Published Online: 2011-11-08
Published in Print: 2011-December
© de Gruyter 2011
You are currently not able to access this content.
You are currently not able to access this content.
Articles in the same Issue
- The Zieschang–McCool method for generating algebraic mapping-class groups
- A new generic digital signature algorithm
- Subgroups of R. Thompson's group F that are isomorphic to F
- Random equations in free groups
- Growth rate of an endomorphism of a group
- On Cayley graphs of virtually free groups
- Quantum algorithms for fixed points and invariant subgroups
- A note on faithful representations of limit groups
Articles in the same Issue
- The Zieschang–McCool method for generating algebraic mapping-class groups
- A new generic digital signature algorithm
- Subgroups of R. Thompson's group F that are isomorphic to F
- Random equations in free groups
- Growth rate of an endomorphism of a group
- On Cayley graphs of virtually free groups
- Quantum algorithms for fixed points and invariant subgroups
- A note on faithful representations of limit groups
