4.7 Article

Spontaneous chiral symmetry breaking in the massive Landau gauge: Realistic running coupling

期刊

PHYSICAL REVIEW D
卷 103, 期 9, 页码 -

出版社

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevD.103.094035

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资金

  1. Programa de Desarrollo de las Ciencias Basicas (PEDECIBA)
  2. Evaluation-orientation de la COop 'eration Scientifique (ECOS) program [U17E01, ANII-FCE-126412]
  3. Universidad de la Republica de Montevideo
  4. Ecole Polytechnique
  5. CNRS-PICS project irQCD
  6. International Research Laboratory IFUF (Institut Franco-Uruguayen de Physique)

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By introducing an approximation scheme, we are able to incorporate the realistic running of parameters and study the unquenched gluon and ghost propagators to a first nontrivial order, allowing for a more stringent test of our approach with available lattice data. Our results for various two-point functions compare well with lattice data, while the model parameters are strongly constrained.
We investigate the spontaneous breaking of chiral symmetry in QCD by means of a recently proposed approximation scheme in the Landau-gauge Curci-Ferrari model, which combines an expansion in the Yang-Mills coupling and in the inverse number of colors, without expanding in the quark-gluon coupling. The expansion allows for a consistent treatment of ultraviolet tails via renormalization group techniques. At leading order, it leads to the resummation of rainbow diagrams for the quark propagator, with, however, a trivial running of both the gluon mass and the quark-gluon coupling. In a previous work, by using a simple model for a more realistic running of these parameters, we could reproduce the known phenomenology of chiral symmetry breaking, including a satisfactory description of the lattice data for the quark mass function. Here, we get rid of this model-dependence by taking our approximation scheme to next-toleading order. This allows us to consistently include the realistic running of the parameters and to access the unquenched gluon and ghost propagators to first nontrivial order, which we can compare to available lattice data for an even more stringent test of our approach. In particular, our results for the various two-point functions compare well with lattice data while the parameters of the model are strongly constrained.

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