Magnetic-Field Dependences of Thermodynamic Quantities in the Vortex State of Type-II Superconductors
arXiv:cond-mat/0501405 · doi:10.1103/PhysRevB.71.144515
Abstract
We develop an alternative method to solve the Eilenberger equations numerically for the vortex-lattice states of type-II superconductors. Using it, we clarify the magnetic-field and impurity-concentration dependences of the magnetization, the entropy, the Pauli paramagnetism, and the mixing of higher Landau levels in the pair potential for two-dimensional - and -wave superconductors with the cylindrical Fermi surface.
8 pages, 6 figures
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Cited by in corpus (16)
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- Gauge-invariant microscopic kinetic theory of superconductivity in response to electromagnetic fields
- Pauli-paramagnetic effects on mixed state properties in a strongly anisotropic superconductor ---Application to Sr_2_RuO_4_---
- Impurity scattering in superconductors revisited
- Testing V3Si for two-band superconductivity
- Transverse magnetic field and chiral-nonchiral transition in vortex states for nearly B//ab in chiral p-wave superconductors
- Knight shift spectrum in vortex states in s-wave and d-wave superconductors on the basis of Eilenberger theory
- Microscopic Eilenberger theory of Fulde-Ferrell-Larkin-Ovchinnikov states in the presence of vortices
- Effects of Pnictogen Atmosphere Annealing in FeTeSe
- Basal-Plane Magnetic Anisotropies of High-kappa d-Wave Superconductors in a Mixed State: A Quasiclassical Approach
- Doping Dependence of Vortex Regimes in YPrBaCuO Single Crystals
- Thermodynamic signature of a magnetic-field-driven phase transition within the superconducting state of an underdoped high-temperature superconductor
- Quasiclassical theory of vortex states in locally non-centrosymmetric superconductors: application to CeRhAs
- Lower Critical Field Hc1(T) and Pairing Symmetry Based on Eilenberger Theory