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Gradings, Braidings, Representations, Paraparticles: some open problems
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A long-term research proposal on the algebraic structure, the representations and the possible applications of paraparticle algebras is structured in three modules: The first part stems from an attempt to classify the inequivalent gradings and braided group structures present in the various parastatistical algebraic models. The second part of the proposal aims at refining and utilizing a previously published methodology for the study of the Fock-like representations of the parabosonic algebra, in such a way that it can also be directly applied to the other parastatistics algebras. Finally, in the third part, a couple of Hamiltonians is proposed, and their sutability for modeling the radiation matter interaction via a parastatistical algebraic model is discussed.
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Signature of paraparticles: a minimal Gedankenexperiment
A minimal Gedankenexperiment reduces the signature of Z2×Z2-graded permutation-group paraparticles to a chirality test that can be simulated with qudits.
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