Spontaneous symmetry breaking in compactified \(\lambda\varphi^4\) theory

DOI10.1016/S0550-3213(02)00218-3zbMath0995.81039arXivhep-th/0205159OpenAlexW2950072416MaRDI QIDQ1598661

J. M. C. Malbouisson, A. P. C. Malbouisson, Ademir E. Santana

Publication date: 23 May 2002

Published in: Nuclear Physics. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/0205159

zbMATH Keywords

coupling constantMatsubara formalismmass

Mathematics Subject Classification ID

Model quantum field theories (81T10)

Related Items (16)

Thermoalgebras and path integral ⋮ First-order phase transitions of type-I superconducting films ⋮ CRITICAL BEHAVIOR OF THE COMPACTIFIED GINZBURG–LANDAU MODEL ⋮ Effective potential approach to phase transitions in confined systems ⋮ Boundary behaviour of the four-point function in the 3-dimensional Gross-Neveu model ⋮ Quantum fields in toroidal topology ⋮ Behaviour of ohmic systems in cavities -- a non-perturbative approach. ⋮ Finite-size, magnetic and chemical-potential effects on first-order phase transitions ⋮ CONFINEMENT IN THE 3-DIMENSIONAL GROSS–NEVEU MODEL ⋮ Finite-size effects on the phase transition in a four- and six-fermion interaction model ⋮ Some new results for the one-loop mass correction to the compactified λϕ4 theory ⋮ Halperin-Lubensky-Ma effect in type-I superconducting films ⋮ Quantum field theory on toroidal topology: algebraic structure and applications ⋮ Critical behavior of the compactified λϕ4 theory ⋮ Thermofield dynamics and Casimir effect for fermions ⋮ Boundary effects on the mass and coupling constant in the compactified Ginzburg–Landau model: The boundary dependent critical temperature

Cites Work

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• Quantum field theory techniques in graphical enumeration
• Dirac fermions and domain wall defects in \(2+1\) dimensions
• Expressions for the zeta-function regularized Casimir energy
• Generalized multidimensional Epstein zeta functions
• Boundary dependence of the coupling constant and the mass in the vectorN-component (λφ⁴)_Dtheory
• On the vacuum stability in the Efimov–Fradkin model at finite temperature
• Fermionic determinant with a linear domain wall in 2+1 dimensions

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