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首页> 外文期刊>International Research Journal of Pure Algebra >? LIE IDEALS AND LEFT JORDAN GENERALIZED DERIVATIONS OF PRIME RINGS
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? LIE IDEALS AND LEFT JORDAN GENERALIZED DERIVATIONS OF PRIME RINGS

机译:?理想环和左约旦广义环的导数

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摘要

Let be a ring and a nonempty subset of . An additive mapping is called Left generalized derivation (Left Jordan derivation) on If there exists a derivation such that respect to left Jordan generalized derivation holds for all in . Suppose that is a 2- torsion free prime ring and a non zero Lie ideal of such that in for all in. In this paper we proved that if is a left Jordan generalized derivation on , then is a left generalized derivation on
机译:令是的一个环和一个非空子集。如果存在导数,则对左Jordan广义导数的所有方面都成立的加法映射称为Left广义导数(Left Jordan导数)。假设这是一个无扭转的素数环,并且对于所有in来说都是非零的Lie理想。本文证明了,如果是上的左约旦广义导数,则是上的左约旦广义导数

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