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κ-Poincaré-Hopf algebra and Hopf algebroid structure of phase space from twist

机译:扭曲相空间的κ-Poincaré-Hopf代数和Hopf代数结构

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摘要

We unify κ-Poincaré algebra and κ-Minkowski spacetime by embedding them into quantum phase space. The quantum phase space has Hopf algebroid structure to which we apply the twist in order to get κ-deformed Hopf algebroid structure and κ-deformed Heisenberg algebra. We explicitly construct κ-Poincaré-Hopf algebra and κ-Minkowski spacetime from twist. It is outlined how this construction can be extended to κ-deformed super-algebra including exterior derivative and forms. Our results are relevant for constructing physical theories on noncommutative spacetime by twisting Hopf algebroid phase space structure.
机译:我们通过将κ-庞加莱代数和κ-Minkowski时空嵌入到量子相空间中来统一它们。量子相空间具有Hopf代数结构,我们对其施加扭曲以得到κ变形的Hopf代数结构和κ变形的Heisenberg代数。我们明确地构造了Twist的κ-Poincaré-Hopf代数和κ-Minkowski时空。概述了如何将该构造扩展到包括外部导数和形式在内的κ变形超级代数。我们的研究结果与扭曲Hopf代数相空间结构构造非交换时空的物理理论有关。

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