Abstract:The method of critical magnetic field calculation for a type-I superconducting
spherical inclusion was developed. The dependence of the critical field on the
inclusion radius was calculated for different types of boundary condition. The
proposed method gives the possibility to determine the value of the critical field
Hc(R,b)
with any desirable accuracy.
“…(1) With increase of the radius of a spherical sample the number of possible vortex states increases. It is obvious that the critical magnetic field decreases on increasing the radius of a spherical inclusion [27], [28]. (2) The values of the ground-state field intervals are decreased with the increase of the spherical inclusion radius.…”
Section: The Superconductor/vacuum Interface (B = ∞)mentioning
Giant vortex structures can occur in type-II nanometer-scale spherical superconducting samples. These structures have been studied within the framework of the nonlinear Ginzburg-Landau theory. Different types of boundary condition were analyzed.
“…(1) With increase of the radius of a spherical sample the number of possible vortex states increases. It is obvious that the critical magnetic field decreases on increasing the radius of a spherical inclusion [27], [28]. (2) The values of the ground-state field intervals are decreased with the increase of the spherical inclusion radius.…”
Section: The Superconductor/vacuum Interface (B = ∞)mentioning
Giant vortex structures can occur in type-II nanometer-scale spherical superconducting samples. These structures have been studied within the framework of the nonlinear Ginzburg-Landau theory. Different types of boundary condition were analyzed.
“…It is obvious that the critical magnetic field decreases on increasing the radius of a spherical inclusion [27], [28]. (2) The values of the ground-state field intervals are decreased with the increase of the spherical inclusion radius.…”
Section: The Superconductor/vacuum Interface (B = ∞)mentioning
Giant vortex structures can occur in type-II nanometer-scale spherical superconducting samples. These structures have been studied within the framework of the nonlinear Ginzburg-Landau theory. Different types of boundary condition were analyzed.
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