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Addition to Block's theorem and to Popov's theorem on differentially simple algebras

机译:在微分简单代数上对Block定理和Popov定理的补充

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摘要

The paper gives examples of differentially simple algebrasover the field of complex numbers, which are not represented in theform specified in Block’s theorem. More precisely, examples of thesealgebras are finitely generated projective, but non-free, modules overtheir centroids. Recall, Popov’s theorem states, that a differentially simplealternative non-associative algebra over a field of characteristic zero is afinitely generated projective module over the center.
机译:本文提供了复数域上的微分简单代数的示例,这些规则没有用Block定理指定的形式表示。更准确地说,这些代数的示例是在其质心上有限生成的射影但非自由模数。回想一下,波波夫定理指出,特征零域上的一个微分简单交替非缔合代数是在中心上方无限生成的投影模。

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