Goerss--Hopkins obstruction theory for $\infty$-categories

Abstract

Goerss--Hopkins obstruction theory is a powerful tool for constructing structured ring spectra from purely algebraic data. Using the formalism of model $\infty$-categories, we provide a generalization that applies in an arbitrary presentably symmetric monoidal stable $\infty$-category (such as that of equivariant spectra or of motivic spectra).

References in corpus (4)

• Higher Topos Theory
• Equivariant symmetric monoidal structures
• Exotic Motivic Periodicities
• Calculating obstruction groups for E-infinity ring spectra

Cited by in corpus (1)

• ${\mathbb{E}}_{\infty }$ automorphisms of motivic Morava $E$-theories