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Classically conformal U(1)' extended standard model, electroweak vacuum stability, and LHC Run-2 bounds

机译:经典共形U(1)'扩展标准模型,electroweak真空   稳定性和LHC Run-2界限

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摘要

We consider the minimal U(1)' extension of the standard model (SM) with theclassically conformal invariance, where an anomaly-free U(1)' gauge symmetry isintroduced along with three generations of right-handed neutrinos and a U(1)'Higgs field. Since the classically conformal symmetry forbids all dimensionalparameters in the model, the U(1)' gauge symmetry is broken by theColeman-Weinberg mechanism, generating the mass terms of the U(1)' gauge boson($Z$' boson) and the right-handed neutrinos. Through a mixing quartic couplingbetween the U(1)' Higgs field and the SM Higgs doublet field, the radiativeU(1)' gauge symmetry breaking also triggers the breaking of the electroweaksymmetry. In this model context, we first investigate the electroweak vacuuminstability problem in the SM. Employing the renormalization group equations atthe two-loop level and the central values for the world average masses of thetop quark ($m_t=173.34$ GeV) and the Higgs boson ($m_h=125.09$ GeV), we performparameter scans to identify the parameter region for resolving the electroweakvacuum instability problem. Next we interpret the recent ATLAS and CMS searchlimits at the LHC Run-2 for the sequential $Z$' boson to constrain theparameter region in our model. Combining the constraints from the electroweakvacuum stability and the LHC Run-2 results, we find a bound on the $Z$' bosonmass as $m_{Z'} \gtrsim 3.5$ TeV. We also calculate self-energy corrections tothe SM Higgs doublet field through the heavy states, the right-handed neutrinosand the $Z$' boson, and find the naturalness bound as $m_{Z'} \lesssim 7$ TeV,in order to reproduce the right electroweak scale for the fine-tuning levelbetter than 10\%. The resultant mass range of $3.5$ TeV $\lesssim m_{Z'}\lesssim 7$ TeV will be explored at the LHC Run-2 in the near future.
机译:我们考虑具有标准共形不变性的标准模型(SM)的最小U(1)'扩展,其中引入了无异常U(1)'规范对称性以及三代右手中微子和一个U(1)希格斯场。由于经典的共形对称性禁止模型中的所有尺寸参数,因此U(1)'规范对称性被Coleman-Weinberg机理打破,生成了U(1)'规范玻色子($ Z $'玻色子)和右旋中微子。通过U(1)'希格斯场和SM希格斯二重态场之间的混合四次耦合,辐射U(1)'规范对称性的破坏也触发了电弱对称性的破坏。在此模型上下文中,我们首先研究SM中的电弱真空不稳定性问题。使用两循环级别的重归一化组方程以及顶夸克($ m_t = 173.34 $ GeV)和希格斯玻色子($ m_h = 125.09 $ GeV)的世界平均质量的中心值,我们执行参数扫描以识别参数解决电弱真空不稳定性问题的区域。接下来,我们将解释LHC Run-2在最近的ATZ和CMS搜索限制下对连续的$ Z $'玻色子的限制,以约束模型中的参数区域。结合电弱真空稳定性和LHC Run-2结果的约束,我们发现$ Z $'玻色子的界限为$ m_ {Z'} \ gtrsim 3.5 $ TeV。我们还计算了重态,右旋中微子和$ Z $'玻色子对SM希格斯二重态场的自能校正,并找到了自然度为$ m_ {Z'} \ lesssim 7 $ TeV,以便重现正确的电弱标度,以使微调水平好于10%。在不久的将来,将在LHC Run-2上探索$ 3.5 $ TeV $ \ lesssim m_ {Z'} \ lesssim 7 $ TeV的质量范围。

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