Endomorphism ring of leavitt path algebras

Let E be a directed graph and K be a field. The Leavitt path algebras of E with coefficients in K were introduced by G. Abrams and A. Pino in 2005. In this thesis, firstly, for Leavitt path algebras denoted by L≔L_K (E) considered as a right L-module, rings and module theoretical properties of endomorphism ring of Leavitt path algebra obtained by G. A. Pino, K. M. Rangaswany and M.S. Molina in 2015, have been compiled. In addition, the results obtained when endomorphism ring of Leavitt path algebras is dependent ring are given.