activity
19972005
most citedFixed Points of abelian actions on

3 citations · 7 across the 4 of their papers we have counts for

collaborators

7 papers

math.DS20053 cited

Fixed Points of abelian actions on

John Franks, Michael Handel, Kamlesh Parwani

We prove that if is a finitely generated abelian group of orientation preserving diffeomorphisms of which leaves invariant a compact set then there is a common fixe…

math.GR20042 cited

Parageometric outer automorphisms of free groups

Michael Handel, Lee Mosher

We study those fully irreducible outer automorphisms phi of a finite rank free group F_r which are ``parageometric'', meaning that the attracting fixed point of phi in the boundary…

math.GR2004

The expansion factors of an outer automorphism and its inverse

Michael Handel, Lee Mosher

A fully irreducible outer automorphism phi of the free group F_n of rank n has an expansion factor which often differs from the expansion factor of the inverse of phi. Nevertheless…

math.DS20042 cited

Distortion Elements in Group actions on surfaces

John Franks, Michael Handel

If $\G$ is a finitely generated group with generators then an infinite order element $f \in \G$ is a {\em distortion element} of $\G$ provided $\displaystyle{\lim…

math.GT1997

Solvable subgroups of Out(F_n) are virtually abelian

Mladen Bestvina, Mark Feighn, Michael Handel

A companion result of the the Tits alternative for is proved: Every solvable subgroup of is finitely generated and virtually abelian.

math.GT1997

The Tits Alternative for II: A Kolchin Type Theorem

Mladen Bestvina, Mark Feighn, Michael Handel

The proof of the Tits alternative for is completed. The main tool is a Kolchin type theorem, proved in this paper. It states that a finitely generated subgroup of $Out(F…