
handle: 11492/9392 , 11492/12073 , 11492/1871
Let R be a ring with an endomorphism ??. We introduce (??, 0)-multiplication which is a generalization of the simple 0- multiplication. It is proved that for arbitrary positive integers m ??? n and n ??? 2, R[x; ??] is a reduced ring if and only if Sn,m(R) is a ring with (??, 0)-multiplication.
Simple 0-Multiplication, Simple 0 - Multiplication, Quasi ?-Rigid Rings, Quasi ?-rigid rings, Quasi σ-Rigid Rings, Simple 0-multiplication
Simple 0-Multiplication, Simple 0 - Multiplication, Quasi ?-Rigid Rings, Quasi ?-rigid rings, Quasi σ-Rigid Rings, Simple 0-multiplication
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