NONLINEAR FLUX DIFFUSION AND AC SUSCEPTIBILITY OF SUPERCONDUCTORS - EXACT NUMERICAL RESULTS

Citation
Z. Koziol et Ra. Dunlap, NONLINEAR FLUX DIFFUSION AND AC SUSCEPTIBILITY OF SUPERCONDUCTORS - EXACT NUMERICAL RESULTS, Journal of applied physics, 79(8), 1996, pp. 4679-4681
Citations number
10
Categorie Soggetti
Physics, Applied
Journal title
ISSN journal
00218979
Volume
79
Issue
8
Year of publication
1996
Part
2A
Pages
4679 - 4681
Database
ISI
SICI code
0021-8979(1996)79:8<4679:NFDAAS>2.0.ZU;2-1
Abstract
The ac response of a slab of material with electrodynamic characterist ics E similar to j(kappa+1), kappa greater than or equal to 0, is stud ied numerically. From the solutions of the nonlinear diffusion equatio n, the fundamental and higher-order components of the harmonic suscept ibility are obtained. A large portion of the data for every kappa can be scaled by a single parameter, xi=t(1/(kappa+2)). H-0(kappa/(kappa+2 ))/D, where t is the period of the ac field at the surface, H-0 is its amplitude, and D is the slab thickness. This is, however, only an app roximate scaling property: The held penetration into a nonlinear mediu m is a more complex phenomenon than in the linear case. In particular, the susceptibility values are not uniquely defined by a set of only t wo parameters, such as kappa and xi, while one parameter, i.e., t(1/2) /D, is sufficient to describe the electrodynamic response of a Linear medium. (C) 1996 American Institute of Physics.