1986
DOI: 10.1016/0370-2693(86)90518-6
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Higher spin fields with mixed symmetry

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Cited by 102 publications
(155 citation statements)
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“…It is one of the reasons why the covariance can not be achieved in the E 8 generalised Lie derivative. Notice that the terms in the parenthesis of (3.30) are exactly the transformation predicted [50,51] for a tensor with a (1, 8) mixed symmetry, on a linearised background. This is not the end of the story, in the next section we will see that as long as the theory is defined on a generalised parallelisable manifold the transformation can be consistently defined in d = 8 and perhaps extended to d > 8.…”
Section: Jhep09(2015)153mentioning
confidence: 77%
See 1 more Smart Citation
“…It is one of the reasons why the covariance can not be achieved in the E 8 generalised Lie derivative. Notice that the terms in the parenthesis of (3.30) are exactly the transformation predicted [50,51] for a tensor with a (1, 8) mixed symmetry, on a linearised background. This is not the end of the story, in the next section we will see that as long as the theory is defined on a generalised parallelisable manifold the transformation can be consistently defined in d = 8 and perhaps extended to d > 8.…”
Section: Jhep09(2015)153mentioning
confidence: 77%
“…where, in our case, 51) but in general the only that is required for (3.50) to hold is that C and C ′ are solutions of (3.19), which implies that the Leibniz property holds for any solution of the section condition. This identity has been proven in [41], also one can see that the identity is a consequence of the last line of (3.19) which can be proven from (3.12).…”
Section: Consistency Conditions and Compatibilitymentioning
confidence: 82%
“…with (2) χ µ 1 ···µ k |ν 1 ···ν k−3 an arbitrary tensor field on M that exhibits the mixed symmetry (k, k − 3), then we find that the gauge transformed parameters (14) strongly vanish…”
Section: Lagrangian Formulation From the Principle Of Gauge Invariancementioning
confidence: 82%
“…In order to indicate that the field now carries a specific Young-diagram symmetry, we denote it by D µ 1 ...µ D−3 |ν . The characteristics of those mixed Young tableaux fields have been studied independently in [11,23]. First of all, it transforms under two types of gauge transformations,…”
Section: Linearized Dual Gravitymentioning
confidence: 99%