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Characteristic Length for Pinning Force Density in Nb3Sn

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Поле Значение
 
Заглавие Characteristic Length for Pinning Force Density in Nb3Sn
 
Автор Talantsev, E. F.
Valova-Zaharevskaya, E. G.
Deryagina, I. L.
Popova, E. N.
 
Тематика PINNING FORCE DENSITY IN SUPERCONDUCTORS
SCALING LAWS IN SUPERCONDUCTIVITY
SUPERCONDUCTING CRITICAL CURRENT
BINARY ALLOYS
FLUX PINNING
GRAIN BOUNDARIES
MAGNETIC FIELDS
NIOBIUM ALLOYS
TIN ALLOYS
APPLIED MAGNETIC FIELDS
CHARACTERISTIC LENGTH
GRAIN-BOUNDARIES
MAIN PARAMETERS
PINNING FORCE DENSITY
PINNING FORCE DENSITY IN SUPERCONDUCTOR
SCALING LAW IN SUPERCONDUCTIVITY
SUPERCONDUCTING CRITICAL CURRENT
SUPERCURRENT FLOWS
THIN SURFACE LAYER
SCALING LAWS
 
Описание The pinning force density, (Formula presented.), is one of the main parameters that characterize the resilience of a superconductor to carrying a dissipative-free transport current in an applied magnetic field. Kramer (1973) and Dew-Hughes (1974) proposed a widely used scaling law for this quantity, where one of the parameters is the pinning force density maximum, (Formula presented.), which represents the maximal performance of a given superconductor in an applied magnetic field at a given temperature. Since the late 1970s to the present, several research groups have reported experimental data on the dependence of (Formula presented.) on the average grain size, (Formula presented.), in Nb3Sn-based conductors. (Formula presented.) datasets were analyzed and a scaling law for the dependence (Formula presented.) was proposed. Despite the fact that this scaling law is widely accepted, it has several problems; for instance, according to this law, at (Formula presented.) and (Formula presented.), Nb3Sn should lose its superconductivity, which is in striking contrast to experiments. Here, we reanalyzed the full inventory of publicly available (Formula presented.) data for Nb3Sn conductors and found that the dependence can be described by the exponential law, in which the characteristic length, (Formula presented.), varies within a remarkably narrow range of (Formula presented.) for samples fabricated using different technologies. The interpretation of this result is based on the idea that the in-field supercurrent flows within a thin surface layer (thickness of (Formula presented.)) near grain boundary surfaces (similar to London’s law, where the self-field supercurrent flows within a thin surface layer with a thickness of the London penetration depth, (Formula presented.), and the surface is a superconductor–vacuum surface). An alternative interpretation is that (Formula presented.) represents the characteristic length of the exponential decay flux pinning potential from the dominant defects in Nb3Sn superconductors, which are grain boundaries. © 2023 by the authors.
Ministry of Education and Science of the Russian Federation, Minobrnauka: 122021000032-5
The research was carried out within the state assignment of Ministry of Science and Higher Education of the Russian Federation (theme “Pressure” No. 122021000032-5). E.F.T. thanks the research funding from the Ministry of Science and Higher Education of the Russian Federation (Ural Federal University Program of Development within the Priority-2030 Program).
 
Дата 2024-04-05T16:30:09Z
2024-04-05T16:30:09Z
2023
 
Тип Article
Journal article (info:eu-repo/semantics/article)
|info:eu-repo/semantics/publishedVersion
 
Идентификатор Talantsev, E, Valova-Zaharevskaya , EG, Deryagina , IL & Popova, E 2023, 'Characteristic Length for Pinning Force Density in Nb3Sn', Materials, Том. 16, № 14, 5185. https://doi.org/10.3390/ma16145185
Talantsev, E., Valova-Zaharevskaya , E. G., Deryagina , I. L., & Popova, E. (2023). Characteristic Length for Pinning Force Density in Nb3Sn. Materials, 16(14), [5185]. https://doi.org/10.3390/ma16145185
1996-1944
Final
All Open Access, Gold, Green
https://www.scopus.com/inward/record.uri?eid=2-s2.0-85166185286&doi=10.3390%2fma16145185&partnerID=40&md5=eecf248569d9cab909230188ca183b67
https://www.mdpi.com/1996-1944/16/14/5185/pdf?version=1690186834
http://elar.urfu.ru/handle/10995/130674
10.3390/ma16145185
85166185286
001039700900001
 
Язык en
 
Права Open access (info:eu-repo/semantics/openAccess)
cc-by
https://creativecommons.org/licenses/by/4.0/
 
Формат application/pdf
 
Издатель Multidisciplinary Digital Publishing Institute (MDPI)
 
Источник Materials
Materials