We prove that every simple transitive $2$-representation of the fiat $2$-category of Soergel bimodules (over the coinvariant algebra) in type $B_2$ is equivalent to a cell $2$-representation. We also describe some general properties of the $2$-category of Soergel bimodules for arbitrary finite Dihedral groups.
Simple transitive 2-representations for some 2-subcategories of Soergel bimodules
Reconstruction from Representations: Jacobi via Cohomology
On complexity of representations of quivers
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