Abstract
In [1], the introduced a new class of extension rings called the generalized Malcev-Neumann series ring R((S; sigma; tau)) with coefficients in a ring R and exponents in a strictly ordered monoid S which extends the usual construction of Malcev-Neumann series rings. The conditions under which the generalized Malcev-Neumann series module M ((S))(R((S;sigma;tau))) is a PS-module are investigated in the present paper.