Abelian N=2 cubic vertices (s,s1,s2) with minimal derivatives exist only for s ≥ s1+s2 and take the form of a prepotential coupled to a conserved supercurrent; for s1≠s2 the supercurrent is complex, generating one parity-even and one parity-odd interaction.
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6 Pith papers cite this work. Polarity classification is still indexing.
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The structure of N=2 abelian cubic higher-spin vertices is fully determined by three analytic supercurrents, and odd-spin (s,1,1) gauge transformations reduce to supersymmetric zilch symmetries.
Explicit solutions are derived for the on-shell constraints of massive higher-spin fields in a frame-like multispinor formalism in 4D spacetime, with generalization to arbitrary spins and connection to unfolded equations.
A universal BRST-BV Lagrangian for free AdS fields is obtained by solving algebraic defining equations for spin operators, with explicit solutions for totally symmetric integer-spin and continuous-spin fields.
Light-cone vector superspace yields simple spin operators for continuous-spin fields in AdS, enables classification of bosonic and fermionic cases in 4D, and produces all unitary irreps of the non-linear spin algebra.
Topological fields in 4d higher spin theory have a finite number of degrees of freedom and admit a gauge-invariant cubic action for interactions with physical higher spin fields.
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Novel $\mathcal{N}=2$ higher-spin supercurrents
Abelian N=2 cubic vertices (s,s1,s2) with minimal derivatives exist only for s ≥ s1+s2 and take the form of a prepotential coupled to a conserved supercurrent; for s1≠s2 the supercurrent is complex, generating one parity-even and one parity-odd interaction.
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Structure of $\mathcal{N} = 2$ superfield higher-spin abelian cubic interactions
The structure of N=2 abelian cubic higher-spin vertices is fully determined by three analytic supercurrents, and odd-spin (s,1,1) gauge transformations reduce to supersymmetric zilch symmetries.
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On the frame-like multispinor formalism for massive higher spins in d=4
Explicit solutions are derived for the on-shell constraints of massive higher-spin fields in a frame-like multispinor formalism in 4D spacetime, with generalization to arbitrary spins and connection to unfolded equations.
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BRST-BV approach to fields in Poincare patch of AdS
A universal BRST-BV Lagrangian for free AdS fields is obtained by solving algebraic defining equations for spin operators, with explicit solutions for totally symmetric integer-spin and continuous-spin fields.
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Light-cone vector superspace and continuous-spin field in AdS
Light-cone vector superspace yields simple spin operators for continuous-spin fields in AdS, enables classification of bosonic and fermionic cases in 4D, and produces all unitary irreps of the non-linear spin algebra.
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Topological Fields in $4d$ Higher Spin Theory
Topological fields in 4d higher spin theory have a finite number of degrees of freedom and admit a gauge-invariant cubic action for interactions with physical higher spin fields.