Semi-Simple Extension of the (Super) Poincaré Algebra

Author:

Soroka Dmitrij V.1,Soroka Vyacheslav A.1

Affiliation:

1. Kharkov Institute of Physics and Technology, 1, Akademicheskaya St., 61108 Kharkov, Ukraine

Abstract

A semi-simple tensor extension of the Poincaré algebra is proposed for the arbitrary dimensionsD. It is established that this extension is a direct sum of theD-dimensional Lorentz algebra so(D1, 1) andD-dimensional anti-de Sitter (AdS) algebra so(D1, 2). A supersymmetric also semi-simple generalization of this extension is constructed in theD=4dimensions. It is shown that this generalization is a direct sum of the 4-dimensional Lorentz algebra so(3, 1) and orthosymplectic algebra osp(1, 4) (super-AdS algebra).

Funder

Ukrainian National Academy of Science

Publisher

Hindawi Limited

Subject

Nuclear and High Energy Physics

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