Irreducible representations of pointed Hopf algebras of type $A_2$
We classify the irreducible representations of a family of finite-dimensional pointed liftings $H_λ$ of the Nichols algebra associated with the diagram $A_2$ with parameter $q=-1$. We show that these algebras have infinite representation type and construct an indecomposable $H_λ$-module of dimension $n$ for each $n\in\mathbb{N}$. Finally, we study a semisimple category $\underline{\operatorname{Rep}} H_λ$ arising as a quotient of $\operatorname{Rep} H_λ$.