activity
20102026
most citedA May-type spectral sequence for higher topological Hochschild homology

11 citations · 36 across the 37 of their papers we have counts for

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Showing 2015Show all

8 papers · 1 filter

math.AT2015

Ravenel's Global Conjecture is true

A. Salch

I prove Ravenel's 1983 "Global Conjecture" on $\Ext^1$ over the classifying Hopf algebroid of formal -modules, equivalently, the first flat cohomology group of the mo…

math.AT2015

Ravenel's algebraic extensions of the sphere spectrum do not exist

A. Salch

In this paper we prove a topological nonrealizability theorem: certain classes of graded -modules are shown to never occur as the -homology of a spectrum. Many of these $…

math.NT2015★ 1 cited

Computation of the classifying ring of formal modules

Andrew Salch

In this paper, we develop general machinery for computing the classifying ring of one-dimensional formal -modules, for various commutative rings . We then apply the mac…

math.RT2015

Obstructions to compatible splittings

Andrew Salch

Suppose one has a map of split short exact sequences in a category of modules, or more generally, in any abelian category. Do the short exact sequences split compatibly, i.e., does…

math.AT2015

Failure of flat descent of model structures on module categories

Andrew Salch

We prove that the collection of model structures on (quasicoherent) module categories does not obey flat descent. In particular, it fails to be a separated presheaf, in the fppf to…

math.AT2015★ 1 cited

The Hochschild homology and cohomology of A(1)

Andrew Salch

We compute the Hochschild homology and cohomology of , the subalgebra of the -primary Steenrod algebra generated by the first two Steenrod squares, and . The…