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Dirac structures on protobialgebroids

机译:原初胚状体的狄拉克结构

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摘要

Protobialgebroids include several kinds of algebroid structures such as Lie algebroid, Lie bialgebroid, Lie quasi-bialgebroid, etc. In this paper, the Dirac theories are generalized from Lie bialgebroid to protobialgebroid. We give the integrable conditions for a maximally isotropic sub-bundle being a Dirac structure for a protobialgebroid by the notion of a characteristic pair. From the integrable conditions, we found out that the Dirac structure has closed relations with the twisting of a protobialgebroid. At last, some special cases of the Dirac structures for protobialgebroids are discussed.
机译:原原代形体包括李代数,李双代数,准拟双代数等多种代数结构。本文将狄拉克理论从李双代数推广到原代数。通过特征对的概念,给出了最大各向同性子束为原胚状体的狄拉克结构的可积条件。从可积条件中,我们发现狄拉克结构与原胚状体的扭曲有着紧密的联系。最后讨论了原狄拉克体狄拉克结构的一些特殊情况。

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