activity
20182024
most citedConformal geometry and (super)conformal higher-spin gauge theories

28 citations · 152 across the 14 of their papers we have counts for

collaborators

14 papers

hep-th2024

Spin- projectors and gauge-invariant spin- actions in maximally symmetric backgrounds

Daniel Hutchings, Michael Ponds

Given a maximally symmetric -dimensional background with isometry algebra , a symmetric and traceless rank- field satisfying the massive Klein-Gordon…

hep-th2022★ 6 cited

Induced action for superconformal higher-spin multiplets using SCFT techniques

Sergei M. Kuzenko, James La Fontaine, Michael Ponds

Recently, the interacting superconformal higher-spin theory in four dimensions has been proposed within the induced action approach. In this paper we initiate a pro…

hep-th2022★ 15 cited

Conformal interactions between matter and higher-spin (super)fields

Sergei M. Kuzenko, Michael Ponds, Emmanouil S. N. Raptakis

In even spacetime dimensions, the interacting bosonic conformal higher-spin (CHS) theory can be realised as an induced action. The main ingredient in this definition is the model $…

hep-th2022

Models for (super)conformal higher-spin fields on curved backgrounds

Michael Ponds

This thesis is devoted to the construction of theories describing the consistent propagation of (super)conformal higher-spin fields on curved three- and four-dimensional (super)spa…

hep-th2021

AdS (super)projectors in three dimensions and partial masslessness

Daniel Hutchings, Sergei M. Kuzenko, Michael Ponds

We derive the transverse projection operators for fields with arbitrary integer and half-integer spin on three-dimensional anti-de Sitter space, AdS. The projectors are constru…

hep-th2021★ 7 cited

Higher-spin Cotton tensors and massive gauge-invariant actions in AdS

Sergei M. Kuzenko, Michael Ponds

In a conformally flat three-dimensional spacetime, the linearised higher-spin Cotton tensor is the unique conserved conformal current which is a gauge-inva…

hep-th2021★ 11 cited

AdS superprojectors

E. I. Buchbinder, D. Hutchings, S. M. Kuzenko +1

Within the framework of anti-de Sitter (AdS) supersymmetry in four dimensions, we derive superspin projection operators (or superprojectors). For a tensor superfie…

hep-th2020★ 9 cited

Generalised superconformal higher-spin multiplets

Sergei M. Kuzenko, Michael Ponds, Emmanouil S. N. Raptakis

We propose generalised superconformal higher-spin (SCHS) gauge multiplets of depth , , with . At the component level, for…

hep-th2020★ 15 cited

New locally (super)conformal gauge models in Bach-flat backgrounds

Sergei M. Kuzenko, Michael Ponds, Emmanouil S. N. Raptakis

For every conformal gauge field in four dimensions, with , a gauge-invariant action is known to exist in arbitrary conformally flat backgrounds. If…

hep-th2019★ 9 cited

Generalised conformal higher-spin fields in curved backgrounds

Sergei M. Kuzenko, Michael Ponds

The problem of constructing gauge-invariant actions for conformal higher-spin fields in curved backgrounds is known to be notoriously difficult. In this paper we present gauge-inva…

hep-th2019★ 12 cited

Spin projection operators in (A)dS and partial masslessness

Sergei M. Kuzenko, Michael Ponds

We elaborate on the traceless and transverse spin projectors in four-dimensional de Sitter and anti-de Sitter spaces. The poles of these projectors are shown to correspond to parti…

hep-th2019★ 28 cited

Conformal geometry and (super)conformal higher-spin gauge theories

Sergei M. Kuzenko, Michael Ponds

We develop a manifestly conformal approach to describe linearised (super)conformal higher-spin gauge theories in arbitrary conformally flat backgrounds in three and four spacetime…

hep-th2018★ 17 cited

Spin projection operators and higher-spin Cotton tensors in three dimensions

Evgeny I. Buchbinder, Sergei M. Kuzenko, James La Fontaine +1

We elaborate on the spin projection operators in three dimensions and use them to derive a new representation for the linearised higher-spin Cotton tensors.

hep-th2018★ 23 cited

Topologically massive higher spin gauge theories

Sergei M. Kuzenko, Michael Ponds

We elaborate on conformal higher-spin gauge theory in three-dimensional (3D) curved space. For any integer we introduce a conformal spin- gauge field $h_{(n)} =h…