Critical behavior of the \(O(n)\) \(\varphi^4\) model with an antisymmetric tensor order parameter: three-loop approximation
type: Item
instance of: scholarly article
title: Critical behavior of the \(O(n)\) \(\varphi^4\) model with an antisymmetric tensor order parameter: three-loop approximation
zbMATH Open document ID: 1369.81056
DOI: 10.1134/S0040577917020039
author: N. V. Antonov
author: N. M. Lebedev
author: M. V. Kompaniets
published in: Theoretical and Mathematical Physics
publication date: 2017-08-25T00:00:00Z
Mathematics Subject Classification ID: 81T10
Mathematics Subject Classification ID: 81T17
Mathematics Subject Classification ID: 81T18
zbMATH DE Number: 6764489
zbMATH Keywords: critical behavior
zbMATH Keywords: tensor order parameter
zbMATH Keywords: renormalization group
describes a project that uses: FORM
MaRDI profile type: Publication
cites work: Q4331751
cites work: Critical properties of \(\Phi^4\)-theories
cites work: Temperature Green's functions in Fermi systems: the superconducting phase transition
cites work: Critical behaviour of the \(O(n)-\phi^4\) model with an antisymmetric tensor order parameter
cites work: Renormalization-group investigation of a superconducting \(\operatorname{U}(r)\)-phase transition using five loops calculations
cites work: Renormalization-group study of a superconducting phase transition: asymptotic behavior of higher expansion orders and results of three-loop calculations
cites work: Critical exponents from field theory
cites work: Six loop analytical calculation of the field anomalous dimension and the critical exponent \(\eta\) in \(\operatorname{O}(n)\)-symmetric \(\phi^{4}\) model
cites work: FORM version 4.0
cites work: Asymptotic behavior of renormalization constants in higher orders of the perturbation expansion for the \((4-\varepsilon)\)-dimensionally regularized \(O(n)\)-symmetric \(\phi^4\) theory
description: scientific article; zbMATH DE number 6764489