The 2(2S+1)- Formalism and Its Connection with Other Descriptions
Dvoeglazov, Valeriy V.
arXiv, 9305141 / Harvested from arXiv
Text on arXiv
In the framework of the Joos-Weinberg 2(2S+1)- theory for massless particles, the dynamical invariants have been derived from the Lagrangian density which is considered to be a 4- vector. A la Majorana interpretation of the 6- component "spinors", the field operators of S=1 particles, as the left- and right-circularly polarized radiation, leads us to the conserved quantities which are analogous to those obtained by Lipkin and Sudbery. The scalar Lagrangian of the Joos-Weinberg theory is shown to be equivalent to the Lagrangian of a free massless field, introduced by Hayashi. As a consequence of a new "gauge" invariance this skew-symmetric field describes physical particles with the longitudinal components only. The interaction of the spinor field with the Weinberg's 2(2S+1)- component massless field is considered. New interpretation of the Weinberg field function is proposed. KEYWORDS: quantum electrodynamics, Lorentz group representation, high-spin particles, bivector, electromagnetic field potential. PACS: 03.50.De, 11.10.Ef, 11.10.Qr, 11.17+y, 11.30.Cp
Publié le : 1993-05-25
Classification:  High Energy Physics - Theory,  High Energy Physics - Phenomenology,  Mathematical Physics,  Physics - History and Philosophy of Physics 
@article{9305141,
     author = {Dvoeglazov, Valeriy V.},
     title = {The 2(2S+1)- Formalism and Its Connection with Other Descriptions},
     journal = {arXiv},
     volume = {1993},
     number = {0},
     year = {1993},
     language = {en},
     url = {http://dml.mathdoc.fr/item/9305141}
}

Dvoeglazov, Valeriy V. The 2(2S+1)- Formalism and Its Connection with Other Descriptions. arXiv, Tome 1993 (1993) no. 0, . http://gdmltest.u-ga.fr/item/9305141/