Linear realizations of the superrotation and super-Lorentz symmetries. I

Abstract
This paper is the first of a series in which various aspects of the superrotation and super-Lorentz symmetries will be studied. In this paper the superrotation algebra and the super-Lorentz algebra are defined. Their linear, finite-dimensional representations are classified. A realization of the low-dimensional representations is provided under the form of irreducible tensor operator multiplets.

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