Inverse magnetic catalysis and regularization in the quark-meson model
arXiv:1410.5247 · doi:10.1007/JHEP02(2015)042
Abstract
Motivated by recent work on inverse magnetic catalysis at finite temperature, we study the quark-meson model using both dimensional regularization and a sharp cutoff. We calculate the critical temperature for the chiral transition as a function of the Yukawa coupling in the mean-field approximation varying the renormalization scale and the value of the ultraviolet cutoff. We show that the results depend sensitively on how one treats the fermionic vacuum fluctuations in the model and in particular on the regulator used. Finally, we explore a -dependent transition temperature for the Polyakov loop potential using the functional renormalization group. These results show that even arbitrary freedom in the function does not allow for a decreasing chiral transition temperature as a function of . This is in agreement with previous mean-field calculations.
13 pages, 5 figures
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Cited by in corpus (12)
- Quantum field theory in a magnetic field: From quantum chromodynamics to graphene and Dirac semimetals
- Inverse Magnetic Catalysis in the Soft-Wall Model of AdS/QCD
- Heavy meson spectroscopy under strong magnetic field
- Inverse Magnetic Catalysis in the three-flavor NJL model with axial-vector interaction
- Magnetic catalysis and inverse magnetic catalysis in nonlocal chiral quark models
- Chiral phase transition of QCD with flavors from holography
- Thermodynamics of 2+1 Flavor Polyakov-Loop Quark-Meson Model under External Magnetic Field
- Strong magnetic fields in nonlocal chiral quark models
- Analytic Study of Magnetic Catalysis in Holographic QCD
- QCD in magnetic fields: from Hofstadter's butterfly to the phase diagram
- Critical point in the QCD phase diagram for extremely strong background magnetic fields
- Hadronic matter at the edge: A survey of some theoretical approaches to the physics of the QCD phase diagram