Finite-size effects on the phase transition in a four- and six-fermion interaction model
arXiv:1409.0842 · doi:10.1016/j.physleta.2014.07.020
Abstract
We consider four- and six-fermion interacting models at finite temperature and density. We construct the corresponding free energies and investigate the appearance of first- and second-order phase transitions. Finite-size effects on the phase structure are investigated using methods of quantum field theory on toroidal topologies
References in corpus (21)
- A Nonperturbative Study of Inverse Symmetry Breaking at High Temperatures
- Quantum field theory on toroidal topology: algebraic structure and applications
- Finite-size effects on the phase structure of the Nambu-Jona-Lasinio model
- On Symmetry Non-Restoration at High Temperature
- Spontaneous Symmetry Breaking in Compactified Theory
- Quantum fields in toroidal topology
- Multi-critical behavior of Gross-Neveu-Yukawa theory in graphene
- Finite-size effects on the phase diagram of difermion condensates in two-dimensional four-fermion interaction models
- Effective Field Theories in the Large Limit
- Role of two-flavor color superconductor pairing in a three-flavor Nambu--Jona-Lasinio model with axial anomaly
- The Color-Superconducting {'}t Hooft Interaction
- Phase Transitions Patterns in Relativistic and Nonrelativistic Multi-Scalar-Field Models
- High Temperature Symmetry Nonrestoration and Inverse Symmetry Breaking on Extra Dimensions
- Critical behaviour of the compactified theory
- Phase transition in the massive Gross-Neveu model in toroidal topologies
- Symmetry Nonrestoration in a Gross-Neveu Model with Random Chemical Potential
- Spontaneous symmetry restoration in a field theory at finite chemical potential in a toroidal topology
- Color superconductivity with determinant interaction in strange quark matter
- Critical temperature for first-order phase transitions in confined systems
- Symmetry Nonrestoration in a Resummed Renormalized Theory at High Temperature
- Quantum critical scaling and the Gross-Neveu model in 2+1 dimensions