1992
DOI: 10.1103/physrevb.46.1061
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Continuum theory of the mixed-state and surface Joule effects in type-II superconductors

Abstract: A phenomenological theory of vortex motion, where the mixed state is regarded as a continuum, has been proposed by two of the authors in a short previous letter. Its outlines are recalled in this paper with further comments and arguments; in particular the basic equations and their implications are discussed at some length. This theory leads to a model of pinning, from which we argue that critical currents I" in soft type-II samples of standard bulk homogeneity, should be governed essentially by surface defect… Show more

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Cited by 63 publications
(72 citation statements)
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“…Thus, by assuming that the vortex array moves uniformly while maintaining its critical-state configuration, such as sketched in Fig. 1 (b), MS could explain most of the dc properties, in particular the dc Joule effect [11,14]. Of course, the rigid and uniform motion of VL, especially near the surface, is unrealistic; it only represents a timeaverage picture of the vortex flow.…”
mentioning
confidence: 95%
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“…Thus, by assuming that the vortex array moves uniformly while maintaining its critical-state configuration, such as sketched in Fig. 1 (b), MS could explain most of the dc properties, in particular the dc Joule effect [11,14]. Of course, the rigid and uniform motion of VL, especially near the surface, is unrealistic; it only represents a timeaverage picture of the vortex flow.…”
mentioning
confidence: 95%
“…Here we need to recall the main outlines of the MS phenomenological theory [11,14]. The mixed state is regarded as a continuum on the scale of the vortex spacing a, and the vortex array is described locally by the vector G>=«v?ov, where v is a unit vector along VL.…”
mentioning
confidence: 99%
“…The mixed state microwave response, which includes vortex dynamics, is quite intricate, since it emerges from the interplay between the currents excited by the applied microwave fields and vortices set in motion by these currents. Many authors considered this issue, providing models which take into accounts various aspects [20][21][22][23][24]. Following Coffey-Clem (CC) approach [21], the whole complex resistivityρ can be written down as follows:…”
Section: Experimental Technique and Data Analysismentioning
confidence: 99%
“…9). Physically, this solution appears in the case of vortex pinning by the surface roughness [25]. The main idea is that the surface disorder (a quite standard surface roughness) allows, thanks to boundary conditions, for the flow of non dissipative superficial current (i c (A/cm) = I c /2W ).…”
mentioning
confidence: 99%