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- W2906475415 abstract "Motivated by a few preceding papers and a question of R. Longo, we introduce super-KMS functionals for graded translation-covariant nets over R with superderivations, roughly speaking as a certain supersymmetric modification of classical KMS states on translation-covariant nets over R, fundamental objects in chiral algebraic quantum field theory. Although we are able to make a few statements concerning their general structure, most properties will be studied in the setting of specific graded-local (super-) conformal models. In particular, we provide a constructive existence and partial uniqueness proof of super-KMS functionals for the supersymmetric free field, for certain subnets, and for the super-Virasoro net with central charge c>= 3/2. Moreover, as a separate result, we classify bounded super-KMS functionals for graded-local conformal nets over S^1 with respect to rotations." @default.
- W2906475415 created "2019-01-01" @default.
- W2906475415 creator A5086771205 @default.
- W2906475415 date "2012-04-23" @default.
- W2906475415 modified "2023-09-24" @default.
- W2906475415 title "On super-KMS functionals for graded quantum field nets" @default.
- W2906475415 hasPublicationYear "2012" @default.
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