Nathaniel J. Stapleton

activity

20132024

K U_{G}

-local equivariant sphere

1 citations · 1 across the 4 of their papers we have counts for

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Showing 2024 · math.ATShow all

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math.AT2024

On Hopkins' Picard group

Tobias Barthel, Tomer M. Schlank, Nathaniel Stapleton +1

We compute the algebraic Picard group of the category of $K (n)$ -local spectra, for all heights $n$ and all primes $p$ . In particular, we show that it is always finitely generated o…

math.AT2024

On the rationalization of the $K (n)$ -local sphere

Tobias Barthel, Tomer M. Schlank, Nathaniel Stapleton +1

We compute the rational homotopy groups of the $K (n)$ -local sphere for all heights $n$ and all primes $p$ , verifying a prediction that goes back to the pioneering work of Morava in…

On Hopkins' Picard group

On the rationalization of the K(n)-local sphere

On the rationalization of the $K (n)$ -local sphere