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For each 1 and, , we study the representations of a family of pointed Hopf algebras A,. These arise as Hopf cocycle deformations of the graded algebra FK₃\# G₃, , where FK₃ is the Fomin-Kirillov algebra and G₃, is a given non-abelian finite group. We compute the simple modules, their projective covers and formulate a description of tensor products. We observe that our results are fundamentally different according to the shape of the Hopf cocycle involved in the deformation.
Iglesias et al. (Wed,) studied this question.