Theoretical Probes of Higgs-Axion non-perturbative Couplings

V. K. Oikonomou
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Abstract

In this work we investigate the phenomenological implications of several non-trivial axion-Higgs couplings, which cover most of the possible non-perturbative scenarios. Specifically we consider the combination of having higher order non-renormalizable Higgs-axion couplings originating from a weakly coupled effective theory combined with non-perturbative couplings of the form $\sim \epsilon \Lambda_c^2|H|^2\cos (\frac{\phi}{f_a})$. Since we consider the misalignment axion, the non-perturbative couplings can be expanded in the form of a perturbation expansion in powers of $\phi/f_a$, thus after the electroweak symmetry breaking, the effective potential of the axion is drastically affected by these terms. We investigate the phenomenological implications of these terms for various values of the mass scale $\Lambda_c$, and some scenarios are theoretically disfavored, while other scenarios with non-perturbative Higgs-axion couplings of the form $\sim \epsilon \Lambda_c^2|H|^2\cos (\frac{\phi}{f_a})$ with $\Lambda_c\sim 10^{-10}\times m_a$ and $m_a\sim 10^{-10}\,$eV, lead to a characteristic pattern in the stochastic gravitational wave background via the deformation of the background equation of state parameter occurring at frequencies probed by the Einstein Telescope. We also consider loop effects from the Higgs sector caused by the term $\sim \epsilon \Lambda_c^2|H|^2\cos (\frac{\phi}{f_a})$ if we close the Higgs in one loop.
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希格斯-橡子非微扰耦合的理论探测
在这项工作中,我们研究了几种非三阶轴子-希格斯耦合的现象学含义,它们涵盖了大多数可能的非微扰情形。具体地说,我们考虑了源于弱耦合有效理论的高阶非规范化希格斯-轴子耦合与非微扰耦合的结合,耦合的形式为$\sim \epsilon \Lambda_c^2|H|^2\cos (\frac\{phi}{f_a})$ 。由于我们考虑的是对齐轴子,非微扰耦合可以用$\phi/f_a$幂的扰动膨胀形式展开,因此在电对称破缺之后,轴子的有效势会受到这些项的巨大影响。我们研究了这些项对不同质量尺度$\Lambda_c$值的现象学影响,其中一些情况在理论上是不被看好的、而其他一些具有非微扰希格斯轴耦合的情况,其形式为:$\sim \epsilon \Lambda_c^2|H|^2\cos(\frac{\phi}{f_a})$ 具有$\Lambda_c\sim 10^{-10}\times m_a$和$m_a\sim10^{-10}\、eV,在爱因斯坦望远镜探测到的频率下,通过背景状态参数方程的变形,导致随机引力波背景的特征模式。我们还考虑了希格斯部门的环路效应,如果我们在一个环路中关闭希格斯,那么这个环路效应是由$\sim \epsilon\Lambda_c^2|H|^2\cos (\frac\{phi}{f_a})$ 项引起的。
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