Non-trivial extension of the Poincaré algebra for antisymmetric gauge fields
G. Moultaka, M. Rausch de Traubenberg, A. Tanasa
Abstract
We investigate a non-trivial extension of the D-dimensional Poincaré algebra. Matrix representations are obtained. The bosonic multiplets contain antisymmetric tensor fields. It turns out that this symmetry acts in a natural geometric way on these p-forms. Some field theoretical aspects of this symmetry are studied and invariant Lagrangians are explicitly given.
Create a lesson
Related papers
The stability of non-Abelian A4 vortices in SO(3) gauge theory
Yoshihiko Abe, Tetsutaro Higaki, Kazuya Murakami et al.
Catalan polynomials for the Wishart-Laguerre β-ensemble
Bei Kang, Lu-Yao Wang, Ke Wu et al.
Nambu's Dynamics, Strings and Gravitized Quantum Theory
Tristan Hübsch, Djordje Minic
Gauge-invariant nonperturbative Wilson action in quantum electrodynamics II
Sorato Nagao, Hiroshi Suzuki
Linear stability matrix and Lyapunov exponents for stationary spacetime
Xu Ye, Shao-Wen Wei
Mutual Information of Measurement in Conformal Field Theories
Israel Klich, Ravisankar Rajagopal, Diana Vaman