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Deformation quantization of fermi fields

机译:费米场的变形量化

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Deformation quantization for any Grassmann scalar free field is described via the Weyl-Wigner-Moyal formalism. The Stratonovich-Weyl quantizer, the Moyal star-product and the Wigner functional are obtained by extending the formalism proposed recently in [I. Galaviz, H. Garcia-Compean, M. Przanowski, F.J. Turrubiates, Weyl-Wigner-Moyal Formalism for Fermi Classical Systems, arXiv:hep-th/0612245] to the fermionic systems of infinite number of degrees of freedom. In particular, this formalism is applied to quantize the Dirac free field. It is observed that the use of suitable oscillator variables facilitates considerably the procedure. The Stratonovich-Weyl quantizer, the Moyal star-product, the Wigner functional, the normal ordering operator, and finally, the Dirac propagator have been found with the use of these variables. (C) 2007 Elsevier Inc. All rights reserved.
机译:通过Weyl-Wigner-Moyal形式主义描述了任何Grassmann标量自由场的变形量化。 Stratonovich-Weyl量化器,Moyal星积和Wigner泛函是通过扩展[I. Galaviz,H。Garcia-Compean,M。Przanowski,F.J。Turrubiates,Weyl-Wigner-Moyal形式主义(用于费米古典系统,arXiv:hep-th / 0612245)适用于无限个自由度的费米离子系统。特别地,这种形式主义被用于量化狄拉克自由场。可以看出,使用合适的振荡器变量大大简化了该过程。使用这些变量可以找到Stratonovich-Weyl量化器,Moyal星积,Wigner泛函,正态有序算子,最后找到Dirac传播子。 (C)2007 Elsevier Inc.保留所有权利。

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