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Canonical formulation of Poincare BFCG theory and its quantization

机译:Poincare BFCG理论的规范表述及其量化

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We find the canonical formulation of the Poincare BFCG theory in terms of the spatial 2-connection and its canonically conjugate momenta. We show that the Poincare BFCG action is dynamically equivalent to the BF action for the Poincare group and we find the canonical transformation relating the two. We study the canonical quantization of the Poincare BFCG theory by passing to the Poincare-connection basis. The quantization in the 2-connection basis can be then achieved by performing a Fourier transform. We also briefly discuss how to approach the problem of constructing a basis of spin-foam states, which are the categorical generalization of the spin-network states from loop quantum gravity.
机译:我们发现Poincare BFCG理论的规范表述是基于空间2连接及其规范共轭动量。我们证明了Poincare BFCG动作在动态上等效于Poincare组的BF动作,并且我们发现了将两者相关的规范变换。我们通过传递给Poincare-connection基础来研究Poincare BFCG理论的规范量化。然后可以通过执行傅立叶变换来实现基于2连接的量化。我们还将简要讨论如何解决自旋泡沫状态的基础问题,这是自环量子引力对自旋网络状态的分类概括。

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