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Dimensional reduction of symmetric higher spin actions i: bosons

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TLDR
In this article, the dimensional reduction of massless gauge-invariant free Lagrangians for totally symmetric and totally antisymmetric tensors of arbitrary integral spins is carried out for the covariant and light-cone gauges.
Abstract
The dimensional reduction of massless gauge-invariant free Lagrangians for totally symmetric and totally antisymmetric tensors of arbitrary integral spins is carried out for the covariant and light-cone gauges. The structure of the auxiliary fields for the massive Lagrangians so obtained is elucidated.

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Journal ArticleDOI

String Lessons for Higher-Spin Interactions

TL;DR: In this paper, a simplified form for the three-point (and four-point) amplitudes of the symmetric tensors belonging to the first Regge trajectory of the open bosonic string is presented.
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On the cubic interactions of massive and partially-massless higher spins in (A)dS

TL;DR: In this paper, the Stuckelberg formulation of the parity-invariant cubic interactions of massive and partially-massless totally-symmetric higher-spin fields in any constant-curvature background of dimension greater than three is investigated.
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Gauge invariant Lagrangian construction for massive bosonic higher spin fields in D dimensions

TL;DR: In this article, the BRST approach to Lagrangian formulation for massive higher integer spin fields on a flat space-time of arbitrary dimension was developed. But no off-shell constraints on the fields (like tracelessness) and the gauge parameters are imposed.
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Spinning Witten diagrams

TL;DR: In this article, the conformal partial wave expansions (CPWEs) of tree-level four-point Witten diagrams with totally symmetric external fields of arbitrary mass and integer spin were derived.
Journal ArticleDOI

Tensor Gauge Fields in Arbitrary Representations of GL( D, {mathbb{R})} : II. Quadratic Actions

TL;DR: Quadratic second-order non-local actions for tensor gauge fields transforming in arbitrary irreducible representations of the general linear group in D-dimensional Minkowski space are explicitly written in a compact form by making use of Levi-Civita tensors as mentioned in this paper.