
TL;DR
This paper extends the theory of displays to non-ordinary varieties of K3 type using $G$-structures, providing a new framework that generalizes existing deformation descriptions.
Contribution
It introduces a new approach to describe deformations of non-ordinary K3 type varieties via displays with $G$-structure, generalizing previous ordinary case methods.
Findings
Develops a modified definition of the tensor category of displays.
Extends the theory to non-ordinary varieties using $G$-displays.
Provides a framework similar to Fontaine-Jannsen's Frobenius gauges.
Abstract
Deformations of ordinary varieties of K3 type can be described in terms of displays by recent work of Langer-Zink. We extend this to the general (non-ordinary) case using displays with -structure for a reductive group . As a basis we suggest a modified definition of the tensor category of displays and variants which is similar to the Frobenius gauges of Fontaine-Jannsen.
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