Interacting massive/massless continuous-spin fields and integer-spin fields
R.R. Metsaev

TL;DR
This paper develops a light-cone gauge approach to describe and analyze interactions of continuous-spin and integer-spin fields in flat space, providing explicit cubic vertices and simplifying the formulation compared to previous methods.
Contribution
It introduces a light-cone gauge vector superspace formulation for continuous-spin fields and derives complete cubic interaction vertices, including cross-interactions with integer-spin fields, for space-time dimensions greater than four.
Findings
Explicit cubic vertices for continuous-spin fields are obtained.
A simplified formulation compared to oscillator methods is presented.
The equivalence between light-cone gauge and Lorentz covariant formulations is demonstrated.
Abstract
In the framework of light-cone gauge approach, interacting continuous-spin fields and integer-spin fields propagating in flat space are studied. The continuous-spin fields are considered by using a light-cone gauge vector superspace formulation. Description of massive continuous-spin fields associated with the principal, complementary and discrete series is presented. For the massive continuous-spin fields of the principal and complementary series and massless continuous-spin fields, all parity-even cubic vertices realized as functions on the light-cone gauge vector superspace are obtained. Cubic vertices for a cross-interaction of massive/massless continuous spin fields and massive/massless integer-spin fields are also derived. These results for cubic vertices are complete for the dimensions of space-time greater than four. The use of the light-cone gauge vector superspace formulation…
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Taxonomy
TopicsQuantum and Classical Electrodynamics · Noncommutative and Quantum Gravity Theories · Particle physics theoretical and experimental studies
