Functional renormalization group equations for antisymmetric tensor field models at finite temperature
arXiv:2505.06946 · doi:10.1134/S1547477125700074
Abstract
Within the framework of the functional renormalization group, we derived the flow equations for the scale-dependent effective action at finite temperature for models involving an antisymmetric rank-2 tensor field. The analysis focuses on scenarios where the vacuum expectation value emerges due to symmetry breaking patterns, specifically and . The derived equations provide insights into the behavior of these models under varying scales and temperatures, contributing to the understanding of phase transitions in systems with complex symmetry structures.
References in corpus (10)
- Critical Phenomena and Renormalization-Group Theory
- Revealing the Superfluid Lambda Transition in the Universal Thermodynamics of a Unitary Fermi Gas
- The nonperturbative functional renormalization group and its applications
- Ultracold Fermi Gases with Emergent SU(N) Symmetry
- Thermodynamics of a deeply degenerate SU()-symmetric Fermi gas
- Phase diagrams of SO() Majorana-Hubbard models: Dimerization, internal symmetry breaking, and fluctuation-induced first-order transitions
- Itinerant Ferromagnetism in SU(N)-Symmetric Fermi Gases at Finite Temperature: First Order Phase Transitions and Time-Reversal Symmetry
- The Symplectic Fermi Liquid and its realization in cold atomic systems
- Strong-coupling critical behavior in three-dimensional lattice Abelian gauge models with charged -component scalar fields and symmetry
- Critical exponents of model with matrix order parameter from resummation of six-loop results for anomalous dimensions