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We give a diagrammatic presentation for the category of Soergel bimodules for the dihedral group W .
Relations between the “percolation” and “colouring” problem and other graph-theoretical problems associated with regular planar lattices: some exact results for the “percolation” problem
H. N. V. Temperley and E. H. Lieb · 1971
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David Kazhdan and George Lusztig · 1979
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David Kazhdan and George Lusztig · 1980
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V. F. R. Jones · 1983
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Hans Wenzl · 1987
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James E. Humphreys · 1990
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Kategorie 𝒪 {\mathcal{O}} , perverse Garben und Moduln über den Koinvarianten zur Weylgruppe
Wolfgang Soergel · 1990
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The combinatorics of Harish-Chandra bimodules
Wolfgang Soergel · 1992
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Vladimir G. Turaev · 1992
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Modular representations of Hecke algebras and related algebras
John Jeffrey Graham · 1996
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Canonical bases in tensor products and graphical calculus for U q ( sl 2 ) U_{q}({\rm s}{\rm l}_{2})
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Wolfgang Soergel · 1997
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J. J. Graham and G. I. Lehrer · 1998
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Generalized Temperley-Lieb algebras and decorated tangles
R. M. Green · 1998
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Wolfgang Soergel · 1998
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John W. Barrett and Bruce W. Westbury · 1999
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Sur la catégorie des bimodules de Soergel
Nicolas Libedinsky · 2008
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Perturbations of planar algebras
Paramita Das, Shamindra Kumar Ghosh, and Ved Prakash Gupta · 2010
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A diagrammatic Temperley-Lieb categorification
Ben Elias · 2010
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Diagrammatics for Soergel categories
Ben Elias and Mikhail Khovanov · 2010
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Perverse sheaves and modular representation theory
Daniel Juteau, Carl Mautner, and Geordie Williamson · 2010
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A categorification of quantum sl ( 2 ) {\rm sl}(2)
Aaron D. Lauda · 2010
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The Hodge theory of Soergel bimodules
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