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Super Poisson-Lie symmetry of the GL(1|1) WZNW model and worldsheet boundary conditions

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arxiv 1207.2304 v3 pith:XWSN65QH submitted 2012-07-10 hep-th

Super Poisson-Lie symmetry of the GL(1|1) WZNW model and worldsheet boundary conditions

classification hep-th
keywords modelboundaryconditionsdualgluingpoisson-liesupersupergroup
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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We show that the WZNW model on the Lie supergroup GL(1|1) has super Poisson-Lie symmetry with the dual Lie supergroup B + A + A1;1|.i. Then, we discuss about D-branes and worldsheet boundary conditions on supermanifolds, in general, and obtain the algebraic relations on the gluing supermatrix for the Lie supergroup case. Finally, using the supercanonical transformation description of the super Poisson-Lie T-duality transformation, we obtain formula for the description of the dual gluing supermatrix, then, we find the gluing supermatrix for the WZNW model on GL(1|1) and its dual model. We also discuss about different boundary conditions.

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  1. D-branes in $AdS_2 \times H^2 \times H^2$ under the non-Abelian T-duality

    hep-th 2026-07 accept novelty 5.5

    Poisson-Lie T-duality on A2^{3} yields a singular dual of AdS2 imes H2 imes H2 that preserves asymptotics and maps D-branes into explicit duality chains via gluing matrices.