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Analytical relations for the bound state spectrum of gauge theories with a Brout-Englert-Higgs mechanism

机译:Brout-Englert-Higgs机制的规格理论界定状态谱的分析关系

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We apply the method proposed by Fr?hlich, Morchio, and Strocchi to analyze the bound state spectrum of various gauge theories with a Brout-Englert-Higgs mechanism. These serve as building blocks for theories beyond the standard model but also stress the exceptional role of the standard model weak group. We will show how the Fr?hlich-Morchio-Strocchi mechanism relates gauge-invariant bound state operators to invariant objects of the remaining unbroken gauge group after gauge fixing. In particular, this provides a strict gauge-invariant formulation of the latter in terms of the original gauge symmetry without using the terminology of spontaneous gauge symmetry breaking. We also demonstrate that the Fr?hlich-Morchio-Strocchi approach allows us to put new constraints on theories beyond the standard model by pure field-theoretical considerations. Particularly the conventional construction of grand unified theories has to be rethought.
机译:我们使用FRICH,MORCHIO和Strocchi应用的方法,以通过布卢特-NENLERT-HIGGS机制分析各种规格理论的结合状态谱。 这些用作超出标准模型的理论的构建块,但也应强调标准模型弱组的特殊作用。 我们将展示FR?HLICH-MORCHIO-STROCCHI机制如何将仪表 - 不变界定状态运算符相关,以便在规格固定后不变的剩余不间断计量组的物体。 特别地,这在原始规范对称性方面提供了后者的严格表不变制剂,而无需使用自发测量标记对称性突破的术语。 我们还证明FR?Hlich-Morchio-Strocchi方法使我们能够通过纯粹的现场理论考虑来对超出标准模型的理论进行新的限制。 特别是常规建设的大统一理论必须予以予以升迁。

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