تفاصيل الرسالة العلمية

Let R be an associative ring with identity and let g(x) be a fixed polynomial in C(R)[x]. We defined R to be g(x)-invo clean if every element in R can be written as a sum of an involution and a root of g(x). In this thesis, we investigate conditions on a ring to be g(x)-invo clean ring. Some properties and several examples are given