Ungor, B.Kurtulmaz, Y.Halicioglu, S.Harmanci, A.2015-07-282015-07-2820120034-7426http://hdl.handle.net/11693/13142Let R be an arbitrary ring with identity and M a right R-module with S = EndR(M). In this paper we introduce dual π-Rickart modules as a generalization of π-regular rings as well as that of dual Rickart modules. The module M is said to be dual π-Rickart if for any f ∈ S, there exist e2 = e ∈ S and a positive integer n such that Im fn = eM. We prove that some results of dual Rickart modules can be extended to dual π-Rickart modules for this general settings. We investigate relations between a dual π-Rickart module and its endomorphism ring.Englishπ-Rickart modulesDual π-Rickart modulesFitting modulesGeneralized left principally projective ringsπ-regular rings13C9916D8016U80Article2357-4100