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On Alphabetic Presentations of Clifford Algebras and Their Possible Applications
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In this paper we address the problem of constructing a class of representations of Clifford algebras that can be named "alphabetic (re)presentations". The Clifford algebras generators are expressed as m-letter words written with a 3-character or a 4-character alphabet. We formulate the problem of the alphabetic presentations, deriving the main properties and some general results. At the end we briefly discuss the motivations of this work and outline some possible applications.
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Cited by 1 Pith paper
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On the Classification of the L\'evy-Leblond Spinors
Lévy-Leblond spinors come in real, complex, quaternionic, and chiral types, and the 1+1 conformal case realizes the osp(1|2) superalgebra.
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