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In this note we analyze the geometry of maximally symmetric boundary conditions in Lie supergroup Wess-Zumino-Novikov-Witten models.
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A. A. Kirillov, Merits and demerits of the orbit method
1999
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A. Y. Alekseev, A. Recknagel and V. Schomerus, Non-commutative world-volume geometries: Branes on SU(2) and fuzzy spheres
1999
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S. Stanciu, D-branes in group manifolds
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G. Felder, J. Frohlich, J. Fuchs and C. Schweigert, The geometry of WZW branes
2000
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V. G. Kac and M. Wakimoto, Integrable highest weight modules over affine superalgebras and Appell’s function
2000
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G. Gotz, T. Quella and V. Schomerus, The WZNW model on PSU(1,1 | | 2)
2007
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T. Quella and V. Schomerus, Free fermion resolution of supergroup WZNW models
2007
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T. Quella, V. Schomerus and T. Creutzig, Boundary Spectra in Superspace Sigma-Models
2007
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Y. Hikida and V. Schomerus, Structure constants of the OSP(1 | | 2) WZNW model
2007
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T. Creutzig and V. Schomerus, Boundary Correlators in Supergroup WZNW Models
2008
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T. Creutzig, T. Quella and V. Schomerus, Branes in the GL( 1 | 1 1|1 ) WZNW-Model
2008
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T. Creutzig, T. Quella and V. Schomerus, New boundary conditions for the c = -2 ghost system
2008
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