Chia-Ren Hu

Dynamic Structure of Vortices in Superconductors: Three-Dimensional Features

In previous papers1 we investigated the motion of vortices using the complete set of time-dependent Ginzburg—Landau equations appropriate for a superconductor containing a high concentration of paramagnetic impurities:

Dynamic Structure of Vortices in Superconductors. II.H≪Hc2

\gamma \left[ (\partial /\partial t)+i2e\psi \right]\Delta +{{\zeta }^{-}}^{2}({{\left| \Delta \right|}^{2}}-1)\Delta +{{\left[ (\nabla /i)-2eA \right]}^{2}}\Delta =0

Heat-current operator and transport entropy of vortices in type-II superconductors

(1)

Rigorous study of the gap equation for an inhomogeneous superconducting state near T/sub c/

j=\sigma (-\nabla \psi -\partial A/\partial t)+Re\left\{ \Delta *\left[ (\nabla /i2e)-A \right]\Delta \right\}/4\pi {{\lambda }^{2}}

Transport entropy of vortices in superconductors with paramagnetic impurities

(2)