activity
19972005
most citedLimit groups are CAT(0)

41 citations · 61 across the 3 of their papers we have counts for

collaborators

9 papers

math.GT2005

Counting maps from a surface to a graph

Mladen Bestvina, Mark Feighn

Let F be a non-abelian finite rank free group, and let H_g be the fundamental group of a surface of genus g with one boundary component represented by D_g in H_g. So, H_g is the fr…

math.GR200441 cited

Limit groups are CAT(0)

Emina Alibegovic, Mladen Bestvina

We prove that every limit group acts geometrically on a CAT(0) space with the isolated flats property.

math.GT200320 cited

The topology of

Mladen Bestvina

We will survey the work on the topology of in the last 20 years or so. Much of the development is driven by the tantalizing analogy with mapping class groups. Unfortunat…

math.GT2000

Proper actions of lattices on contractible manifolds

Mladen Bestvina, Mark Feighn

Every lattice H in a connected semi-simple Lie group G acts properly discontinuously by isometries on the contractible manifold G/K (K a maximal compact subgroup of G). We prove th…

math.GT2000

Van Kampen's embedding obstruction for discrete groups

Mladen Bestvina, Michael Kapovich, Bruce Kleiner

We give a lower bound to the dimension of a contractible manifold on which a given group can act properly discontinuously. In particular, we show that the -fold product of nonab…

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.