No-go for Partially Massless Spin-2 Yang-Mills

Feb 11, 2016 - Abstract. There are various no-go results forbidding self-interactions for a single partially massless spin-2 field. Given the photon-l...

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Sep 16, 2016 - All of our formulae apply equally well to anti-de Sitter by taking H2 ↦→ −L−2, with L the AdS radius. We define the depth, t, of a partially massless field ..... Stripping off the epsilon symbol, we find that K vanishes if we t

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Oct 29, 2017 - We study a class of non-unitary so(2, d) representations (for even values of d), describing mixed-symmetry partially massless fields which ... This tensor product decomposition, called the Flato-Frønsdal theorem, is crucial in the con

Nov 3, 2015 - ant proof of this duality was given [7] for the spin 2 PM system at the ... of motion (1) are manifestly invariant under the interchange Fตνρ ↔ F.

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Jan 17, 2013 - can one define a self-interacting version of the free field, even in. Einstein ... -2 Wρµνσ ϕρσ - 4. 3. Λ(ϕµν - 1. 4. gµνϕ)=0 , where Wµνρσ is the Weyl tensor. This system is invariant under a double derivative gauge

Apr 19, 2017 - It is a part of a family of theories based on the Dk field theory which contain k towers of partially massless ...... At the end of the day, all physical quantities will be singlets under this sl(2). .... each field, each satisfying th

Dec 29, 2015 - Abstract: The global symmetry algebras of partially-massless (PM) higher-spin (HS) fields in (A)dSd+1 are studied. The algebras involving PM generators up to depth 2 (ℓ−1) are defined as the maximal symmetries of free conformal sca

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Apr 19, 2017 - and one-loop exact, and we conjecture and provide evidence for a map between the inverse. Newton's constant of the partially massless higher-spin theory and the number of colors in the dual CFT. 1E-mail: [email protected] 2

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[13] L. Brink, P. Ramond, “Dirac Equations, Light Cone Supersymmetry, and Su- perconformal Algebras” Contributed article to Golfand's Memorial Volume, M. Shifman ed., World Scientific. hep-th/9908208. [14] H. Nicolai, “Representations of supers