Two kinds of magnetic gauge potentials due to coherent effect in two-gap superconductor
Creators
Description
Two-component Ginzburg–Landau model with one magnetic gauge potential can be used to describe the physical properties of two-gap superconductor. When the order parameters in two-gap superconductor have different phases, the gauge invariance will be destroyed. In order to preserve gauge invariance, two kinds of gauge potentials must be introduced. For seeking the origins of two kinds of gauge potentials, one suggests two kinds of order parameters are in the coherent state. Therefore, two different gauge potentials and masses of the order parameters arise through deducing the super-current of the coherent state. As a result, two different gauge potentials lead to different magnetic fields at the zero points of the order parameters. In other places, the gauge potentials have no contributions to the magnetic field. Moreover, the topological properties of two different gauge potentials are discussed in detail. - Highlights: • Order parameters in two-gap superconductor are in coherence. • Different gauge potentials originate from coherence of order parameters. • Gauge potentials are different only at zero points of order parameters.
Availability note (English)
Available from http://dx.doi.org/10.1016/j.physleta.2016.08.028Additional details
Identifiers
- DOI
- 10.1016/j.physleta.2016.08.028;
- PII
- S0375-9601(16)30612-0;
Publishing Information
- Journal Title
- Physics Letters. A
- Journal Volume
- 380
- Journal Issue
- 42
- Journal Page Range
- p. 3530-3533
- ISSN
- 0375-9601
- CODEN
- PYLAAG
INIS
- Country of Publication
- Netherlands
- Country of Input or Organization
- International Atomic Energy Agency (IAEA)
- INIS RN
- 48069218
- Subject category
- S75: CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY;
- Descriptors DEI
- ANNIHILATION OPERATORS; EIGENSTATES; GAUGE INVARIANCE; GINZBURG-LANDAU THEORY; MAGNETIC FIELDS; MASS; ORDER PARAMETERS; PHYSICAL PROPERTIES; SUPERCONDUCTORS
- Descriptors DEC
- DIMENSIONLESS NUMBERS; INVARIANCE PRINCIPLES; MATHEMATICAL OPERATORS; QUANTUM OPERATORS
Optional Information
- Copyright
- Copyright (c) 2016 Elsevier Science B.V., Amsterdam, The Netherlands, All rights reserved.