Supersymmetric Extension of the Snyder Algebra
arXiv:1111.3968 · doi:10.1016/j.nuclphysb.2011.12.001
Abstract
We obtain a minimal supersymmetric extension of the Snyder algebra and study its representations. The construction differs from the general approach given in Hatsuda and Siegel ({\tt hep-th/0311002}), and does not utilize super-de Sitter groups. The spectra of the position operators are discrete, implying a lattice description of space, and the lattice is compatible with supersymmetry transformations.
14 pages