2016
DOI: 10.1088/0953-2048/29/12/123002
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Unified Scaling Law for flux pinning in practical superconductors: II. Parameter testing, scaling constants, and the Extrapolative Scaling Expression

Abstract: A general scaling relation for the critical current density in Nb3Sn A Godeke, B ten Haken, H H J ten Kate et al. Influence of the heat-treatment conditions, microchemistry, and microstructure on the irreversible strain limit of a selection of Ti-doped internal-tin Nb3Sn ITER wires N Cheggour, P J Lee, L F Goodrich et al. Inconsistencies between extrapolated and actual critical fields in Nb3Sn wires as demonstrated by direct measurements of Hc2, H* and Tc A Godeke, M C Jewell, A A Golubov et al.

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Cited by 21 publications
(25 citation statements)
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References 66 publications
(139 reference statements)
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“…Interestingly, C does not practically change with pressure until Test #11. To get further insight into this finding, we start recalling the Hybrid2 variant of the Extrapolative Scaling Expression (ESE) 50 , 51 : …”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…Interestingly, C does not practically change with pressure until Test #11. To get further insight into this finding, we start recalling the Hybrid2 variant of the Extrapolative Scaling Expression (ESE) 50 , 51 : …”
Section: Discussionmentioning
confidence: 99%
“…We can simplify the ESE Hybrid2 expression by making the following assumptions: The pinning-force shaping parameters p and q are fixed to the predicted values for grain boundary pinning: p = 0.5, q = 2 51 ; Experimentally, the exponent σ found in most Nb 3 Sn wires is σ ≈ 1.0 ± 0.3 7 . Here, we fix σ = 1 52 ; The exponent η is ≈ 2, as found in many practical multifilamentary Nb 3 Sn composites 9 , 50 . As in the ITER J c ( B , T , ε ) parameterization 52 , this parameter is fixed to η = 2; In Eq.…”
Section: Discussionmentioning
confidence: 99%
“…There are various theories of flux pinning that describe J c . Theory 4,5 and experiment 6,7 often lead to the same generalised scaling law of the formwhere B c2 is the upper critical field, κ 1 is the Ginzburg-Landau parameter, b = B / B c2 is the reduced field, μ 0 is the vacuum permeability, ϕ 0 is the magnetic flux quantum, A is a material dependent constant, and n , m , p and q are constants dependent on the specific pinning mechanism operating. The flux pinning scaling law is widely observed in many different types of superconducting materials including low temperature superconductors (LTS) and high temperature superconductors (HTS).…”
Section: Introductionmentioning
confidence: 96%
“…In this canonical description the parameter ε peak specifies the optimum strain state, or equivalently the optimum atomic spacings in the material, for peak superconducting critical parameters such as T c , and therefore should not depend on B and T . Given the very good scaling of F p , it has also been assumed since then that all the material responds to an applied strain in a similar manner and hence measurements of J c provided averaged properties 6,7,15 . However even now, although Nb 3 Sn is to be used in the multi-billion dollar ITER fusion tokamak 36 and the LHC high-luminosity upgrade 37 , uniaxial strain dependent single crystal data (for Nb 3 Sn 38 or any A15 material 39 ) remain very limited.…”
Section: Introductionmentioning
confidence: 99%
“…5. At 5 T, the value of BSF/I was calculated as follows: (BSF/I)Outward = (50 mT)/(477 A) = 0.10 mT•A -1 for the solid annular block of filaments data in Fig 5. V. DISCUSSION AND CONCLUSIONS The ITER barrel geometry is an accepted standard and selffield correction terms have been widely applied to data in the literature [20]- [24]. Our high field measurements of the difference in IC for the two Lorentz force polarities can be compared to those predicted by Eqn.…”
Section: Fea For a Annular Block Of Superconductormentioning
confidence: 96%