论文标题

分级分区代数及其多项式身份的均匀涉及

Homogeneous involution on graded division algebras and their polynomial identities

论文作者

Yasumura, Felipe Yukihide

论文摘要

在此简短的说明中,我们描述了在代数封闭的磁场上对有限维度分级代数的所谓同质涉及。我们还通过相关计算它们的分级多项式身份。正如L.Fonseca和T. de Mello所指出的那样,当处理分级多项式身份和兼容的相互作用时,自然出现了一种同质的互动。

In this short note, we describe the so-called homogeneous involution on finite-dimensional graded-division algebra over an algebraically closed field. We also compute their graded polynomial identities with involution. As pointed out by L. Fonseca and T. de Mello, a homogeneous involution naturally appears when dealing with graded polynomial identities and a compatible involution.

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