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首页> 外文期刊>Journal of Lie theory >Representations up to Homotopy from Weighted Lie Algebroids
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Representations up to Homotopy from Weighted Lie Algebroids

机译:来自加权谎言代数的同型同位素的表示

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摘要

Weighted Lie algebroids were recently introduced as Lie algebroids equipped with an additional compatible non-negative grading, and represent a wide generalisation of the notion of a VS-algebroid. There is a close relation between two term representations up to homotopy of Lie algebroids and VB - algebroids. In this paper we show how this relation generalises to weighted Lie algebroids and in doing so we uncover new and natural examples of higher term representations up to homotopy of Lie algebroids. Moreover, we show how the van Est theorem generalises to weighted objects.
机译:最近加权位代数作为配备有额外的兼容性非负分级的Lie代数,并且代表Vs-代数的概念的广泛推广。 两个术语表示与Lie代数和VB - 代数的同型统一性之间有一个密切的关系。 在本文中,我们展示了这种关系如何推广到加权谎言代数,并在此过程中揭示了较高术语表示的新的和自然例子,达到了谎言代数的同型同型。 此外,我们展示了VAN EST定理如何推出加权物体。

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