Supersymmetric higher-spin gauge theories in any d and their coupling constants within BRST formalism
Open Access
- 8 July 2025
- journal article
- research article
- Published by Springer Nature in Journal of High Energy Physics
- Vol. 2025 (7) , 1-47
Abstract
A bstract: Nonlinear field equations for the supersymmetric higher-spin gauge theory describing totally symmetric bosonic and fermionic massless fields along with hook-type bosonic fields of all spins in any space-time dimension are presented. One of the novel features of the proposed formalism is that the osp (1, 2) invariance and factorisation conditions are formulated within the BRST formalism, that greatly simplifies the form of nonlinear HS equations. To match the list of vertices found by Metsaev, higher-spin gauge theory is anticipated to possess an infinite number of independent coupling constants. A conjecture that these coupling constants result from the locality restrictions on the elements of the factorisation ideal is put forward.Keywords
All Related Versions
This publication has 113 references indexed in Scilit:
- Conformal Interactions Between Matter and Higher‐Spin (Super)FieldsFortschritte der Physik, 2022
- Cubic interactions of Maxwell-like higher spinsJournal of High Energy Physics, 2017
- Charges in nonlinear higher-spin theoryJournal of High Energy Physics, 2017
- d = 3 bosonic vector models coupled to Chern-Simons gauge theoriesJournal of High Energy Physics, 2012
- Scalar field in an arbitrary dimension from the standpoint of higher-spin Gauge theoryTheoretical and Mathematical Physics, 2000
- Cohomology of arbitrary spin currents in AdS3Theoretical and Mathematical Physics, 2000
- Deformed oscillator algebras and higher-spin gauge interactions of matter fields in 2+1 dimensions1997
- Extended Higher-Spin Superalgebras and Their Realizations in Terms of Quantum OperatorsFortschritte der Physik, 1988
- On spin three self interactionsThe European Physical Journal C, 1984
- Integral forms and the Stokes formula on supermanifoldsFunctional Analysis and Its Applications, 1977