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Discrete symmetries and Efficient Counting of Operators

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arxiv 2212.04395 v2 pith:JIGQXPWT submitted 2022-12-08 hep-ph hep-th

classification hep-phhep-th
keywords groupsoperatordecodiscreteeftsbasescountingefficient
verification ladder T0 review T1 audit T2 compute T3 formal
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We present DECO ("Discrete and Efficient Counting of Operators"), an implementation of the Hilbert Series to enumerate subleading operator bases for SMEFT-like EFTs with symmetry groups as typically found in flavour and BSM physics. DECO can accommodate EFTs with arbitrary numbers and combinations of the SM gauge groups, as well as the discrete groups S4, A4, and Zn, and U(1) groups with residual global charge (and these groups' most important representations). The program is highly modular and can easily be extended to additional groups and/or representations. We demonstrate the design cases for DECO by using it to cross-check subleading operator bases of EFTs in the literature, which allows us to identify a missing operator in a widely used model for the neutrino masses and discuss said operator's impact.

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  1. Flavor and CP Symmetries in the Standard Model Effective Field Theory

    hep-ph 2025-02 conditional novelty 6.0 of 10

    A CP classification of dimension-six and dimension-eight SMEFT operators is combined with minimal flavor violation to reduce independent CP-violating Wilson coefficient phases to 26 and 655 respectively.

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