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• W2039676857 abstract "The distribution of the critical current density ${mathrm{j}}_{c}(mathrm{r})$ in hard type-II superconductors depends strongly on their sample geometry. Rules are given for the construction of ${mathrm{j}}_{c}(mathrm{r})$. Samples with homogeneous thickness are divided into cakelike regions with a unique current direction. The spatial magnetic flux density distribution and the magnetic polarization of such a cakelike unit cell with homogeneous current density are calculated analytically. The magnetic polarization and magnetic flux density distribution of a superconductor in the mixed state is then given by an adequate superposition of the unit cell solutions. The theoretical results show good agreement with magneto-optically determined magnetic flux density distributions of a quadratic thin superconducting $mathrm{Y}{mathrm{Ba}}_{2}{mathrm{Cu}}_{3}{mathrm{O}}_{7ensuremath{-}x}$ film. The current density distribution is discussed for several sample geometries." @default.
• W2039676857 created "2016-06-24" @default.
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• W2039676857 date "1995-12-01" @default.
• W2039676857 modified "2023-09-24" @default.
• W2039676857 title "Calculation of the magnetic flux density distribution in type-II superconductors with finite thickness and well-defined geometry" @default.
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• W2039676857 doi "https://doi.org/10.1103/physrevb.52.16130" @default.
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