Abstract We show that Lubin–Tate spectra at the prime 2 are Real oriented and Real
Landweber exact. The proof is by application of the Goerss–Hopkins–Miller theorem to …

We extend the theory of ambidexterity developed by MJ Hopkins and J. Lurie and show that
the∞-categories of T n-local spectra are∞-semiadditive for all n, where T n is the telescope …

The Handbook of Homotopy Theory provides a panoramic view of an active area in
mathematics that is currently seeing dramatic solutions to long-standing open problems, and …

Victor Snaith gave a construction of periodic complex bordism by inverting the Bott element
in the suspension spectrum of BU. This presents an E∞ structure on periodic complex …

We describe how power operations descend through homotopy limit spectral sequences.
We apply this to describe how norms appear in the $ C_2 $-equivariant Adams spectral …

We introduce and study the non-connective spectral stack $\mathcal M_\mathrm
{FG}^\mathrm {or} $, the moduli stack of oriented formal groups. We realize some results of …

We study the orientability of vector bundles with respect to a family of cohomology theories
called EO EO‐theories. The EO EO‐theories are higher height analogues of real KK‐theory …