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Superspace unitary operator in QED with Dirac and complex scalar fields: Superfield approach

机译:具有Dirac和复杂标量场的QED中的超空间unit算子:超场方法

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摘要

We exploit the strength of the superspace (SUSP) unitary operator to obtain the results of the application of the horizontality condition (HC) within the framework of the augmented version of the superfield formalism that is applied to the interacting systems of Abelian 1-form gauge theories where the U(1) Abelian 1-form gauge field couples to the Dirac and complex scalar fields in the physical four (3 + 1)-dimensions of spacetime. These interacting theories are generalized onto a (4, 2)-dimensional supermanifold that is parametrized by the four (3 + 1)-dimensional (4D) spacetime variables and a pair of Grassmannian variables. To derive the (anti-)BRST symmetries for the matter fields, we impose the gauge-invariant restrictions (GIRs) on the superfields defined on the (4, 2)-dimensional supermanifold. We discuss various outcomes that emerge out from our knowledge of the SUSP unitary operator and its Hermitian conjugate. The latter operator is derived without imposing any operation of Hermitian conjugation on the parameters and fields of our theory from outside. This is an interesting observation in our present investigation. Copyright (C) EPLA, 2015
机译:我们利用超空间(SUSP)ary运算符的强度,在适用于Abelian 1型量规的相互作用系统的超场形式主义的增强版本的框架内,获得水平条件(HC)的应用结果。 U(1)Abelian形式规范场与时空物理四(3 +1)维Dirac和复标量场耦合的理论。这些相互作用的理论被推广到一个(4,2)维超流形,该超流形由四个(3 + 1)维(4D)时空变量和一对Grassmannian变量参数化。为了导出物质场的(反)BRST对称性,我们在(4,2)维超流形上定义的超场上施加了规范不变约束(GIR)。我们讨论了从对SUSP ary算子及其Hermitian共轭知识中得出的各种结果。后一个算子是在没有从外部对我们的理论的参数和域施加任何埃尔米特共轭运算的情况下得出的。在我们目前的调查中,这是一个有趣的发现。版权(C)EPLA,2015年

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