activity
20122022
most citedHigher Spin Conformal Geometry in Three Dimensions and Prepotentials for Higher Spin Gauge Fields

34 citations · 108 across the 6 of their papers we have counts for

collaborators

6 papers

hep-th2022

Cost of holographic path integrals

A. Ramesh Chandra, Jan de Boer, Mario Flory +3

We consider proposals for the cost of holographic path integrals. Gravitational path integrals within finite radial cutoff surfaces have a precise map to path integrals in $T\bar T…

hep-th2016★ 20 cited

Twisted self-duality for higher spin gauge fields and prepotentials

Marc Henneaux, Sergio Hörtner, Amaury Leonard

We show that the equations of motion for (free) integer higher spin gauge fields can be formulated as twisted self-duality conditions on the higher spin curvatures of the spin-…

hep-th2016★ 9 cited

Higher-spin charges in Hamiltonian form. I. Bose fields

Andrea Campoleoni, Marc Henneaux, Sergio Hörtner +1

We study asymptotic charges for symmetric massless higher-spin fields on Anti de Sitter backgrounds of arbitrary dimension within the canonical formalism. We first analyse in detai…

hep-th2015★ 34 cited

Higher Spin Conformal Geometry in Three Dimensions and Prepotentials for Higher Spin Gauge Fields

Marc Henneaux, Sergio Hörtner, Amaury Leonard

We study systematically the conformal geometry of higher spin bosonic gauge fields in three spacetime dimensions. We recall the definition of the Cotton tensor for higher spins and…

hep-th2013★ 22 cited

Twisted Self-Duality for Linearized Gravity in D dimensions

Claudio Bunster, Marc Henneaux, Sergio Hörtner

The linearized Einstein equations in D spacetime dimensions can be written as twisted self-duality equations expressing that the linearized curvature tensor of the graviton describ…

hep-th2012★ 23 cited

Gravitational Electric-Magnetic Duality, Gauge Invariance and Twisted Self-Duality

Claudio Bunster, Marc Henneaux, Sergio Hörtner

The concept of electric-magnetic duality can be extended to linearized gravity. It has indeed been established that in four dimensions, the Pauli-Fierz action (quadratic part of th…