The $Ï_-$ Cohomology Analysis for Coxeter HS $B_2$ model

A. A. Tarusov; K. A. Ushakov

paper

The $I ¨ _{-}$ Cohomology Analysis for Coxeter HS $B_{2}$ model

arXiv:2602.10788

Abstract

The dynamical content of equations resulting from rank-two covariant derivatives in $B_{2}$ Coxeter theory in $A d S_{4}$ are analyzed in terms of $I ¨ _{-}$ -complexes. Primary fields and gauge-invariant differential operators on primary fields are classified for $(a d j \otimes a d j)$ one-form fields $I ¨ $ and $(tw \otimes a d j)$ zero-form fields $C$ . It is shown that one-forms $I ¨ $ in the $(a d j \otimes a d j)$ sector encode symmetric massless fields and partially massless fields of all spins and depth of masslessness. Gluing of the one-form module to the zero-form modules at the linear vertices is studied.

57 pages

The I¨−​ Cohomology Analysis for Coxeter HS B2​ model

Abstract

The $I ¨ _{-}$ Cohomology Analysis for Coxeter HS $B_{2}$ model