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Basic material and critical current density relevant parameters for practical superconductors

Basic material and critical current density relevant parameters for practical superconductors

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Large-scale superconducting electric power industry devices depend critically on wires with high critical current densities at temperatures where cryogenic losses are tolerable. This restricts choice to two high temperature cuprate superconductors, (Bi,Pb)2Sr2Ca2Cu3Ox and YBa2Cu3Ox, and possibly to MgB 2, recently discovered to superconduct at 39K....

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... properties, crystal structure and anisotropy Figure 2 presents the important magnetic field-temperature (H-T) phase diagram for the three actual (Nb-Ti, Nb 3 Sn and Bi-2223) and two potential (YBCO and MgB 2 ) conductor materials. Their differ- ent phase diagrams result from their distinctly different physical parameters and crystal structures, as shown in Fig. 3 and Table 2. All five are type II superconductors for which bulk superconductivity exists up to an upper critical field H c2 (T), which can exceed 100 T for Bi-2223 and YBCO. ...
Context 2
... low irreversibility field prevents use of Bi-2223 at 77 K in any significant field (although power cables are possible) and provides one of the key arguments for developing a second-generation HTS technology based on YBCO, for which H*(77K) ~ 7 T. The structural origin of these important superconducting anisotropies is illustrated in Fig. 3 and Table 2. Nb-Ti, normally Nb47-50wt%Ti, is a body-centred cubic, solid-solution alloy with short electron mean-free-path, high resistivity and coherence length (4K)5 nm. ...
Context 3
... behaviour of HTS materials is in strong contrast to metallic LTS and MgB 2 , in which grain boundaries are not only transparent to current, but also significantly contribute to flux pinning, increasing the overall J c as the grain size decreases 26,28,48 . Although Table 2 might suggest that HTS grain boundaries are weak links because of their short coherence length, in fact a value of (77K) of ~4 nm for YBCO is actually longer than for Nb 3 Sn at 4 K. Moreover, low carrier density makes grain boundaries in (Ba,Pb)BiO 3 also weak-linked, even though (4K) ~ 7 nm for this compound 49,50 . ...

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Citations

... T HE coated conductor architecture was developed to exploit the potential of low-cost high temperature superconductors with excellent performance [1], [2]. Prior to low-cost industrial production, the coated conductor architecture which consist of superconducting REBa 2 Cu 3 O 7-δ (REBCO, RE = Rare Earth or yttrium) compound as a thin film on cube-textured Ni based alloy tapes was developed by Chemical Solution Deposition (CSD) methods [3], [4]. ...
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... Hysteresis loops M(H) seems to be rotated clockwise that indicates the presence of a paramagnetic contribution. Obtained critical current values are corresponding to the data reported by earlier HE compound [14] and conventional Y-123 and R-123 [20,21]. Content courtesy of Springer Nature, terms of use apply. ...
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... At such high current densities J, once a vortex gets depinned from a defect, it can move with very high velocity v and dissipate much power. This phenomenon is critical for many applications, such as high-field magnets [6][7][8], THz radiation sources [9,10], or resonator cavities for particle accelerators [11,12]. Yet, the extreme dynamics of curvilinear elastic vortices driven by very strong currents close to the depairing limit J ∼ J d has not been well understood. ...
... 6. r i (β ) calculated at γ = 0.01, 0.05, 0.1, α 0 = 10 4 , and l/λ = 3.Figures 7(a) and 7(b) show the effect of the pin position on the field dependence of r i (β ) calculated at α = 1 and γ = 0.01 and 1. ...
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... Apart from the critical temperature (T c ), the critical current density (J c ) is the most relevant parameter of a superconductor which is directly related to its possible use in practical applications [6][7][8]. J c in a superconductor is determined by the critical temperature, electronic structure, and the flux pinning mechanism governed by the microscopic defects that are generated naturally or artificially during the growth of the superconducting films. The upper limit of the J c is determined by splitting of the paired electrons that carry the supercurrent (the so-called Cooper pairs), and Ginzburg-Landau gave an equation to estimate the depairing current density (current density at which splitting of Cooper pairs takes place) J d [9]: ...
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The methods that have been used to deal with a many-particle system can be basically sorted into three types: Hamiltonian, field theory and phenomenological method. The first two methods are more popular. Traditionally, the Hamiltonian method has been widely adopted in the conventional electronic theory for metals, alloys and semiconductors. Basically, the mean-field approximation (MFA) that has been working well for a weakly coupled system like a metal is employed to simplify a Hamiltonian corresponding to a particular electron system. However, for a strongly coupled many-particle system like a cuprate superconductor MFA should in principle not apply. Therefore, the field theory on the basis of Green’s function and the Feynman diagrams must be invoked. In this method, one is however more familiar with the random phase approximation (RPA) that gives rise to the same results as MFA because of being short of the information for higher-order terms of interaction. For a strongly coupled electron system, it is obvious that one has to deal with higher-order terms of a pair interaction to get a correct solution. Any ignorance of the higher-order terms implies that the more sophisticated information contained in those terms is discarded. However, to date one has not reached a consensus on how to deal with the higher-order terms beyond RPA. We preset here a method that is termed the diagrammatic iteration approach (DIA) and able to derive higher-order terms of the interaction from the information of lower-order ones on the basis of Feynman diagram, with which one is able to go beyond RPA step by step. It is in principle possible that all of higher-order terms can be obtained, and then sorted to groups of diagrams. It turns out that each of the groups can be replaced by an equivalent one, forming a diagrammatic Dyson-equation-like relation. The diagrammatic solution is eventually “translated” to a four-dimensional integral equation. The method can be applied to a layered 2D system that is a model system of cuprate superconductors and others such as atomic, nuclear, heavy-fermion systems, etc.
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... Yet, clean MgB 2 has so far offered no clear advantages as compared to existing practical highfield superconductors because of rather low upper critical fields, H c2 ⊥ (0) ≈ 3.5 T and H c2 || (0) ≈ 18 T perpendicular and parallel to the ab plane of MgB 2 single crystals [8][9][10][11][12] . Indeed, the key to magnet applications of superconductors lies in the rare combination of low cost and a ready wire fabrication route, which produces conductors with high upper critical fields H c2 , and critical current densities J c 13 . Modern conductors are made from Nb-Ti (T c = 9 K, H c2 (4.2 K) = 10 T), Nb 3 Sn (T c = 18 K, H c2 (4.2 K) = 28 T), and the high-temperature superconductors (HTS), Bi 2 Sr 2 CaCu 2 O 8-x (T c ~ 90 K), and (Bi,Pb) 2 Sr 2 Ca 2 Cu 3 O 10-x (T c ~ 110 K). ...
... Here we show how H c2 (T) of MgB 2 can be radically enhanced beyond that of any Nb-based superconductor by introducing strong impurity scattering. The resulting increase of H c2 along with the significant decrease of H c2 anisotropy, from H c2 || /H c2 ⊥ ≈ 5-6 2 down to H c2 || /H c2 ⊥ < 2, can make MgB 2 well suited for high-field magnet applications at 20-30 K where HTS conductors presently are without challenge 13 . ...
... Since no viable wire route has ever been developed for PbMo 6 S 8 , the real competitors to MgB 2 are only HTS tapes of Bi 2 Sr 2 CaCu 2 O 8-x , (Bi,Pb) 2 Sr 2 Ca 2 Cu 3 O 10-x , YBa 2 Cu 3 O 7-δ or Nb 3 Sn or Nb-Ti 3 . As follows from Figure 6, MgB 2 is already competitive with Nb 3 Sn at low temperatures and with cuprate HTS at 20-25 K for electric utility applications for which fields up to ~ 5 T are needed 13 . Today the majority of superconducting magnet applications use Nb-Ti at 4.2 K and fields below 7 Tesla. ...
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