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- W2295258754 abstract "Abstract An element a in a ring R is called quasipolar if there exists p^2= p ∈ R such that p ∈ comm(superscript 2 subscript R)(a), a + p ∈ U(R) and ap ∈ R(superscript qnil); and a ring R is said to be quasipolar in case every element of R is quasipolar. In this note, we prove that any strongly π-regular element in a ring R is quasipolar, and any quasipolar element in R is strongly clean. Several extension properties of quasipolar rings are also investigated." @default.
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- W2295258754 date "2012-06-01" @default.
- W2295258754 modified "2023-09-23" @default.
- W2295258754 title "Notes on Quasipolar Rings" @default.
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