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Determining the global minimum of Higgs potentials via Groebner bases - applied to the NMSSM

机译:通过Groebner基确定全球希格斯势极小值-适用于NMSSM

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Determining the global minimum of Higgs potentials with several Higgs fields like the next-to-minimal supersymmetric extension of the standard model (NMSSM) is a non-trivial task already at the tree level. The global minimum of a Higgs potential can be found from the set of all its stationary points defined by a multivariate polynomial system of equations. We introduce here the algebraic Groebner basis approach to solve this system of equations. We apply the method to the NMSSM with CP-conserving as well as CP-violating parameters. The results reveal an interesting stationary-point structure of the potential. Requiring the global minimum to give the electroweak symmetry breaking observed in Nature excludes large parts of the parameter space.
机译:在树级别上,用几个希格斯场(例如标准模型的次最小超对称扩展(NMSSM))确定希格斯势的全局最小值是一项艰巨的任务。希格斯势的全局最小值可以从一组多元多项式方程组定义的所有固定点的集合中找到。我们在这里介绍代数Groebner基方法来求解该方程组。我们将该方法应用于具有CP守恒和违反CP的参数的NMSSM。结果揭示了一个有趣的电位定点结构。要求全局最小值以给出《自然》中观察到的电弱对称性破坏,则排除了参数空间的大部分。

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