1981
DOI: 10.1109/tmag.1981.1061288
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Low temperature phase transformation in Nb<inf>3</inf>Sn multifilamentary wires and the strain dependence of their critical current density

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Cited by 15 publications
(9 citation statements)
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“…In spite of different strand parameters, the samples exhibit the same strain dependency of normalized , except for GNSM-J (without Ti addition). The rapid degradation of for GNSM-J, that was observed in early works [5], [6], may come from a lower of 21.9 T. The strain dependency of normalized for Ti addition samples is quite similar to that for the TF Nb Sn strand (Ti addition) that exhibits the lowest strain sensitivity [7].…”
Section: A Critical Current Densitysupporting
confidence: 51%
“…In spite of different strand parameters, the samples exhibit the same strain dependency of normalized , except for GNSM-J (without Ti addition). The rapid degradation of for GNSM-J, that was observed in early works [5], [6], may come from a lower of 21.9 T. The strain dependency of normalized for Ti addition samples is quite similar to that for the TF Nb Sn strand (Ti addition) that exhibits the lowest strain sensitivity [7].…”
Section: A Critical Current Densitysupporting
confidence: 51%
“…For wires, 0 H c2 ͑T͒ data are available in limited fields [15][16][17][18][19][20] while few publications report single high-field points at liquid-helium temperature. 17,18,[21][22][23] Extrapolation of data measured up to 22 T indicates a zero-temperature upper critical field ͓ 0 H c2 ͑0͔͒ in thin films ranging from 26 to 29 T, depending on resistivity.…”
Section: Introductionmentioning
confidence: 99%
“…18,33 These ternary additions may also prevent the formation of tetragonal phases which reduce 0 H c2 ͑0͒. 20,34 A third characteristic of wires is the presence of residual strain. Macroscopically, the strain dependence on 0 H K ͑T͒ is well understood in terms of axial strain, [35][36][37] or deviatoric strain, 38,39 but its influence on the complete H-T phase transition is still uncertain.…”
Section: Introductionmentioning
confidence: 99%
“…Reversible changes in the properties are caused by strain-induced distortion of the atomic lattice [59]. Nb Sn for example, has a brittle A15 crystal structure with a cubic unit cell as schematically depicted in Figure 1-3, (b).…”
Section: A Lattice Strain and Microscopic Originmentioning
confidence: 99%
“…the filamentary critical current density J c varies through a change in μ 0 c2 (T) that has a direct influence on the maximum bulk pinning force [60]. Strain can cause a lattice instability leading to a tetragonal distortion [59], [61], influencing the electron-electron interactions and thereby the electron density of states (DOS) at the Fermi level N(E F ) and, through the condensation energy, the interaction between flux-lines and pinning centers. Experiments show that reversible changes are related closely to the deviatoric strain, while the impact of volumetric strain is negligible [62].…”
Section: A Lattice Strain and Microscopic Originmentioning
confidence: 99%