Published March 2018
| Version v1
Journal article
Phase Transitions in Quasi-One-Dimensional System with Unconventional Superconductivity
- 1. Polish Academy of Sciences, Institute of Nuclear Physics (Poland)
- 2. Adam Mickiewicz University in Poznań, Solid State Theory Division, Faculty of Physics (Poland)
- 3. Universidad del Valle, Departamento de Física (Colombia)
Description
The paper is devoted to a study of superconducting properties of population-imbalanced fermionic mixtures in quasi-one-dimensional optical lattices. The system can be effectively described by the attractive Hubbard model with the Zeeman magnetic field term. We investigated the ground-state phase diagram of the model as a function of the chemical potential and the magnetic field. The ground state of the system exhibits the conventional BCS-type superconductivity as well as the unconventional so-called Fulde-Ferrell-Larkin-Ovchinnikov state, in which the total momentum of Cooper pairs is non-zero. We determine the orders of transitions as well as the behavior of order parameters with a change of the model parameters.
Additional details
Identifiers
Publishing Information
- Journal Title
- Journal of Superconductivity and Novel Magnetism
- Journal Volume
- 31
- Journal Issue
- 3
- Journal Page Range
- p. 697-702
- ISSN
- 1557-1939
INIS
- Country of Publication
- United States
- Country of Input or Organization
- International Atomic Energy Agency (IAEA)
- INIS RN
- 50020242
- Subject category
- S75: CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY;
- Descriptors DEI
- COOPER PAIRS; FERMIONS; GROUND STATES; HUBBARD MODEL; MAGNETIC FIELDS; ONE-DIMENSIONAL CALCULATIONS; ORDER PARAMETERS; PHASE DIAGRAMS; PHASE TRANSFORMATIONS; POTENTIALS; SUPERCONDUCTIVITY; ZEEMAN EFFECT
- Descriptors DEC
- CRYSTAL MODELS; DIAGRAMS; DIMENSIONLESS NUMBERS; ELECTRIC CONDUCTIVITY; ELECTRICAL PROPERTIES; ENERGY LEVELS; INFORMATION; MATHEMATICAL MODELS; PHYSICAL PROPERTIES
Optional Information
- Copyright
- Copyright (c) 2017 The Author(s)
- Notes
- http://www.springer-ny.com