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19912025
most citedA new spin-2 self-dual model in

38 citations · 468 across the 60 of their papers we have counts for

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60 papers

hep-th2025

More on unconstrained descriptions of Higher Spin Massless Particles

R. Schimidt Bittencourt, D. Dalmazi, E. L. Mendonça

Here we suggest a new local action describing arbitrary integer spin- massless particles in terms of only two symmetric fields and of rank- and respectively.…

hep-th2025

Equivalence of spin-2 and spin-3 models invariant under transverse diffeomorphisms and the tensionless limit of string theory

R. Schimidt Bittencourt, D. Dalmazi, B. dos S. Martins +1

Here we investigate a general class of massless local theories of spin-2 and spin-3 both invariant under generalized transverse diffeomorphisms (TDiff). We identify the ghost free…

hep-th2023

More on the spin-2 analogue of the massive BF model

A. L. R. dos Santos, D. Dalmazi

The addition of mass terms in general breaks gauge symmetries which can be recovered usually via Stueckelberg fields. The massive BF model describes massive spin-1 particles while…

hep-th2022★ 1 cited

A note on higher rank descriptions of massless and massive spin-1 particles

D. Dalmazi, F. A. da Silva Barbosa, A. L. R. dos Santos

The Maxwell theory can be written as a first order model with the help of a two-form auxiliary field, such master action allows the proof of duality between -form and form…

hep-th2021★ 1 cited

Hamiltonian analysis and positivity of a new massive spin-2 model

Alessandro L. R. dos Santos, Denis Dalmazi, Wayne de Paula

Recently a new model has been proposed to describe free massive spin-2 particles in dimensions in terms of a non symmetric rank-2 tensor and a mixed symmetry tensor $B…

hep-th2021★ 9 cited

On higher spin analogues of linearized Topologically Massive Gravity and linearized "New Massive Gravity"

D. Dalmazi, A. L. R. dos Santos

We suggest a new spin-4 self-dual model (parity singlet) and a new spin-4 parity doublet in . They are of higher order in derivatives and are described by a totally symmetri…