Lie algebras determined by cyclic quivers.
Let \(T(n,k)\) be the locally nilpotent representation category of the cyclic quiver \(Q_n\) over a finite field \(k\). The author gives a short proof of the result that \(T(n,k)\) has Hall polynomials and studies two kinds of Hall Lie algebras \(L(n)\) and \(L'(n)\) generated by indecomposable and simples, respectively.
scientific article; zbMATH DE number 2101805