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19982006
most citedVanishing lines in generalized Adams spectral sequences are generic

14 citations · 18 across the 6 of their papers we have counts for

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6 papers

math.MG2006★ 1 cited

On Asymptotic Assouad-Nagata Dimension

A. N. Dranishnikov, J. Smith

For a large class of metric space X including discrete groups we prove that the asymptotic Assouad-Nagata dimension AN-asdim X of X coincides with the covering dimension $\dim(ν_L…

math.GR2006

The Asymptotic Dimension of the First Grigorchuk Group is Infinity

J. Smith

We prove that the asymptotic dimension of the first Grigorchuk group is infinity.

math.GT2006

Asymptotic Dimension of Discrete Groups

A. Dranishnikov, J. Smith

We extend Gromov's notion of asymptotic dimension of finitely generated groups to all discrete groups. In particular, we extend the Hurewicz type theorem proven in [B-D2] to genera…

math.GR2005★ 3 cited

On asymptotic dimension of countable abelian groups

J. Smith

We compute the asymptotic dimension of the rationals given with an invariant proper metric. Also, we show that a countable torsion abelian group taken with an invariant proper metr…

math.AT1999★ 14 cited

Vanishing lines in generalized Adams spectral sequences are generic

M. J. Hopkins, J. H. Palmieri, J. H. Smith

We show that in a generalized Adams spectral sequence, the presence of a vanishing line of fixed slope (at some term of the spectral sequence, with some intercept) is a generic pro…

math.AT1998

Vanishing lines in Adams spectral sequences are generic

M. J. Hopkins, J. H. Palmieri, J. H. Smith

We show that in a generalized Adams spectral sequence, the presence of a vanishing line of fixed slope (at some term of the spectral sequence, with some intercept) is a generic pro…