First-order phase transitions in superconducting films: A Euclidean model
arXiv:cond-mat/0605245 · doi:10.1103/PhysRevB.73.214525
Abstract
In the context of the Ginzburg--Landau theory for critical phenomena, we consider the Euclidean model bounded by two parallel planes, a distance separating them. This is supposed to describe a sample of a superconducting material undergoing a first-order phase transition. We are able to determine the dependence of the transition temperature for the system as a function of . We show that is a concave function of , in qualitative accordance with some experimental results. The form of this function is rather different from the corresponding one for a second-order transition.
Latex, 8 pages, 3 figures; accepted for publication in Physical Review B
References in corpus (17)
- An explanation for a universality of transition temperatures in families of copper oxide superconductors
- Thickness dependence of the properties of epitaxial MgB2 thin films grown by hybrid physical-chemical vapor deposition
- Spontaneous Symmetry Breaking in Compactified Theory
- Scaling in high-temperature superconductors
- Boundary dependence of the coupling constant and the mass in the vector N-component theory
- Theory of a Continuous H Normal-to-Superconducting Transition
- Dirac Fermions and Domain Wall Defects in 2+1 Dimensions
- The thermal coupling constant and the gap equation in the model
- Large-N transition temperature for superconducting films in a magnetic field
- Mixed phases in U(N) superconductivity
- Gauge Fluctuations in Superconducting Films
- Large-N -function for superconducting films in a magnetic field
- Fermionic determinant with a linear domain wall in 2+1 dimensions
- Large N study of extreme type II superconductors in a magnetic field
- A note on the phase transition in a topologically massive Ginzburg-Landau theory
- On the energy saved by interlayer interactions in the superconducting state of cuprates
- A minimal size for granular superconductors
Cited by in corpus (11)
- Quantum field theory on toroidal topology: algebraic structure and applications
- Properties of size-dependent models having quasiperiodic boundary conditions
- Spontaneous symmetry restoration in a field theory at finite chemical potential in a toroidal topology
- Dimensional reduction of a finite-size scalar field model at finite temperature
- A note on the infrared behavior of the compactified Ginzburg--Landau model in a magnetic field
- Critical temperature for first-order phase transitions in confined systems
- Size-effect at finite temperature in a quark-antiquark effective model in phase space
- Influence of external magnetic field, finite-size effects and chemical potential on the phase transition of a complex scalar field
- The effect of boundary conditions on dimensionally reduced field-theoretical models at finite temperature
- Finite size effects in the phase transition patterns of coupled scalar field systems
- Feynman Amplitudes in Periodically Compactified Spaces -- Spin 0