2000
DOI: 10.1007/bf02551402
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Scalar field in an arbitrary dimension from the standpoint of higher-spin Gauge theory

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Cited by 67 publications
(12 citation statements)
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“…On the other hand, it is not clear if the effective action for the scalar sector alone can reproduce the standard Klein-Gordon one. If it worked, it should produce, on X 3 , the action given in [32] specialised to 3D. The construction rests on three ingredients: i) Cartan and Vasiliev's unfolded formulation of classical field theory in terms of vanishing curvatures whereby the local degrees of freedom arise via the Weyl zero-form (as captured by harmonic expansions taking place in associative bundles independently of the dimension of the base manifold); ii) the usage…”
Section: Discussionmentioning
confidence: 99%
“…On the other hand, it is not clear if the effective action for the scalar sector alone can reproduce the standard Klein-Gordon one. If it worked, it should produce, on X 3 , the action given in [32] specialised to 3D. The construction rests on three ingredients: i) Cartan and Vasiliev's unfolded formulation of classical field theory in terms of vanishing curvatures whereby the local degrees of freedom arise via the Weyl zero-form (as captured by harmonic expansions taking place in associative bundles independently of the dimension of the base manifold); ii) the usage…”
Section: Discussionmentioning
confidence: 99%
“…This condition provides a tool for the search of manifestly supersymmetric formulation of the theory. In this context, it should be noted that because the dynamical equations of an unfolded system are classified in terms of the so-called σ − -cohomology [21], this makes it possible to derive an off-shell unfolded system directly from the on-shell one by finding such a completion of the unfolded equations in which the corresponding sector of the σ − -cohomology vanishes. In principle, this provides a general approach for the search of manifestly supersymmetric versions of the theories in question.…”
Section: Jhep05(2014)140mentioning
confidence: 99%
“…Classification of dynamical fields, gauge symmetries and dynamical equations of the unfolded systems can be performed in terms of so-called σ − -cohomology [2,3,6,21]. Let a linear unfolded system be of the form …”
Section: σ − -Cohomologymentioning
confidence: 99%
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“…In the following we will mostly work with Fourier-transformed fields, 63) which leads to the Fourier-transformed expressions for J q…”
Section: Conservationmentioning
confidence: 99%