Vortex-Core Charging Due to the Lorentz Force in a -Wave Superconductor
arXiv:1604.01637 · doi:10.7566/JPSJ.85.064702
Abstract
We derive augmented quasiclassical equations of superconductivity with the Lorentz force in the Matsubara formalism so that the charge redistribution due to supercurrent can be calculated quantitatively. Using it, we obtain an analytic expression for the vortex-core charge of an isolated vortex in extreme type-II materials given in terms of the London penetration depth and the equilibrium Hall coefficient. It depends strongly on the Fermi surface curvature and gap anisotropy, and may change sign even as a function of temperature due to the variation in the excitation curvature under the growing energy gap. This is also confirmed in our numerical study of high- superconductors.
9 pages, 7 figures
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- Superconducting vortex-charge measurement using cavity electromechanics
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- Hall Effect in the Vortex Lattice of d-Wave Superconductors with Anisotropic Fermi surfaces
- Charging in a Superconducting Vortex Due to the Three Force Terms in Augmented Eilenberger Equations
- Charging due to Pair-Potential Gradient in Vortex of Type-II Superconductors
- Vortex charge and impurity effects based on quasiclassical theory
- Vortex motion in tilted magnetic fields in highly layered electron-doped superconductor Nd2-xCexCuO4
- Drastic enhancement of the thermal Hall angle in a -wave superconductor
- Charged and uncharged vortices in quasiclassical theory
- Charging in the vortex lattice of type-II superconductors
- Quasiclassical theory of vortex states in locally non-centrosymmetric superconductors: application to CeRhAs
- Zero-Field Surface Charge Due to the Gap Suppression in -Wave Superconductors