Strong coupling methods in QCD thermodynamics
arXiv:2104.03696 · doi:10.1007/s12648-021-02164-4
Abstract
For a long time, strong coupling expansions have not been applied systematically in lattice QCD thermodynamics, in view of the succes of numerical Monte Carlo studies. The persistent sign problem at finite baryo-chemical potential, however, has motivated investigations using these methods, either by themselves or combined with numerical evaluations, as a route to finite density physics. This article reviews the strategies, by which a number of qualitative insights have been attained, notably the emergence of the hadron resonance gas or the identification of the onset transition to baryon matter in specific regions of the QCD parameter space. For the simpler case of Yang-Mills theory, the deconfinement transition can be determined quantitatively even in the scaling region, showing possible prospects for continuum physics.
19 pages, 9 figures; Contribution to Indian Journal of Physics memorial issue for Pushan Majumdar
References in corpus (14)
- The equation of state in (2+1)-flavor QCD
- The QCD equation of state with dynamical quarks
- The lattice QCD phase diagram in and away from the strong coupling limit
- Onset Transition to Cold Nuclear Matter from Lattice QCD with Heavy Quarks
- Flux representation of an effective Polyakov loop model for QCD thermodynamics
- Z(3)-symmetric effective theory for SU(3) Yang-Mills theory at high temperature
- The phase structure of QCD for heavy quarks
- Heavy dense QCD and nuclear matter from an effective lattice theory
- Inverse Monte-Carlo determination of effective lattice models for SU(3) Yang-Mills theory at finite temperature
- Deconfinement critical point of lattice QCD with Wilson fermions
- Polyakov loop fluctuations and deconfinement in the limit of heavy quarks
- A new dual representation for staggered lattice QCD
- Dual formulations of Polyakov loop lattice models
- Dual simulation of a Polyakov loop model at finite baryon density: phase diagram and local observables