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Analytical solution for the correlator with Gribov propagators

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    0473415 - ÚJF 2017 RIV PL eng J - Journal Article
    Šauli, Vladimír
    Analytical solution for the correlator with Gribov propagators.
    Open Physics. Roč. 14, č. 1 (2016), s. 570-578. ISSN 2391-5471. E-ISSN 2391-5471
    Institutional support: RVO:61389005
    Keywords : confinement * Gribov propagator * Quantum Chromodynamics * dispersion relations * quantum field theory * Green's functions
    Subject RIV: BE - Theoretical Physics
    Impact factor: 0.745, year: 2016

    Propagators approximated by meromorphic functions with complex conjugated poles are widely used to model the infrared behavior of QCD Green's functions. In this paper, analytical solutions for two point correlators made out of functions with complex conjugated poles or branch points have been obtained in the Minkowski space for the first time. As a special case the Gribov propagator has been considered as well. The result is different from the naive analytical continuation of the correlator primarily defined in the Euclidean space. It is free of ultraviolet divergences and instead of Lehmann it rather satisfies Gribov integral representation.
    Permanent Link: http://hdl.handle.net/11104/0270546

     
     
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