A formal AQFT description of the Schwinger model in which confinement is identified with the absence of DHR sectors and Wilson lines are claimed to violate Haag duality, plus an unproven conjecture on entanglement reconstruction.
Lie Superalgebras and the Multiplet Structure of the Genetic Code I: Codon Representations
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abstract
It has been proposed that the degeneracy of the genetic code,i.e., the phenomenon that different codons (base triplets) of DNA are transcribed into the same amino acid, may be interpreted as the result of a symmetry breaking process. In the initial work of Hornos & Hornos this picture was developed in the framework of simple Lie algebras. Here, we explore the possibility of explaining the degeneracy of the genetic code using basic classical Lie superalgebras, whose representation theory is sufficiently well understood, at least as far as typical representations are concerned. In the present paper, we give the complete list of all typical codon representations (typical 64 -dimensional irreducible representations), whereas in the second part, we shall present the corresponding branching rules and discuss which of them reproduce the multiplet structure of the genetic code.
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Confinement, Nonlocality and Haag Duality Violation in the Algebraic Structure of 1+1D QED
A formal AQFT description of the Schwinger model in which confinement is identified with the absence of DHR sectors and Wilson lines are claimed to violate Haag duality, plus an unproven conjecture on entanglement reconstruction.