Higher spin theory in 3-dimensional flat space
Hamid Afshar, Arjun Bagchi, Reza Fareghbal, Daniel Grumiller, Jan, Rosseel

TL;DR
This paper introduces the first non-trivial higher spin theory in 3D flat space, establishing boundary conditions, analyzing asymptotic symmetries, and exploring cosmological solutions.
Contribution
It presents a novel higher spin theory in 3D flat space with consistent boundary conditions and a detailed asymptotic symmetry algebra.
Findings
Asymptotic symmetry algebra is a higher spin extension of BMS algebra
Boundary conditions are consistent for the proposed theory
Higher spin flat space cosmology solutions are discussed
Abstract
We present the first example of a non-trivial higher spin theory in 3-dimensional flat space. We propose flat-space boundary conditions and prove their consistency for this theory. We find that the asymptotic symmetry algebra is a (centrally extended) higher spin generalization of the Bondi- Metzner-Sachs algebra, which we describe in detail. We also address higher spin analogues of flat space cosmology solutions and possible generalizations.
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