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- W2158293077 abstract "A classical result of Zelinsky states that every linear transformation on a vector space V, except when V is one-dimensional over ℤ 2 , is a sum of two invertible linear transformations. We extend this result to any right self-injective ring R by proving that every element of R is a sum of two units if no factor ring of R is isomorphic to ℤ 2 ." @default.
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- W2158293077 date "2007-04-01" @default.
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- W2158293077 title "RIGHT SELF-INJECTIVE RINGS IN WHICH EVERY ELEMENT IS A SUM OF TWO UNITS" @default.
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- W2158293077 doi "https://doi.org/10.1142/s0219498807002181" @default.
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