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  • 1
    ISSN: 1572-9605
    Keywords: high temperature superconductors ; doping ; disorder ; size effects ; penetration depths
    Source: Springer Online Journal Archives 1860-2000
    Topics: Electrical Engineering, Measurement and Control Technology , Physics
    Notes: Abstract We measure the real and imaginary parts of the ac magnetic permeability of YBa2Cu3O7−δA x (A = Cl, F, H) ceramics and powders as functions of temperature and ac magnetic field amplitude H 0, applying uncommonly low and widely ranged excitation fields (1 mOe ≤ Ho ≤ 200 Oe). We determine the temperature dependence of two loss peaks, H p(T) ∼ (T c − T)2.7 at low fields in ceramics and H m(T) ∼ T s0 − T at higher fields in both powders and ceramics. The extrapolated field H p(0) and characteristic temperature T c depend on x and δ, whereas H m(0) and T s0 depend mainly on δ. The real part of the permeability indicates a two-step flux-penetration process with two threshold fields for flux penetration. The latter govern the temperature dependence of maxima in the imaginary part as well as the peaks' widths. We propose a field-dependent percolation description of this process, derived from a previous temperature-dependent percolation model. It involves two penetration depths, the classic Ginzburg–Landau one and a low-field abnormally large penetration depth due to chemical disorder. Correspondingly, two types of vortices describe high- and low-field dissipation peaks.
    Type of Medium: Electronic Resource
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  • 2
    ISSN: 1573-7357
    Source: Springer Online Journal Archives 1860-2000
    Topics: Physics
    Notes: Abstract We measure the diamagnetic response of YBa 2 Cu 3 O y A x (A=Cl, F, H) ceramics. We obtain low-field effective penetration depths λ of a few 10 μm, first flux-penetration field H1 distinguishable from the volume penetration field HC1 and two characteristic temperatures Ts and Tc, Tc〈Ts, defined by the onset of the real and imaginary parts of the susceptibility, respectively. H 1 (T) goes to zero as a power law H 1 (T, x)=H 1 (0, x) (T−T/Tc) 2.7 near TC. From the values of λ and H 1 we infer the correlation length ξ at T=4.2 K. A large range of values for ξ(4.2) suggests that chemical disorder plays an essential role in the phenomenology of cuprates. We find λ(4.2)∼H 1 (4.2) −1/3 . This, and the power law ξ(4.2)∼H 1 (4.2) −2/3 result from the scaling properties of a phase transition governed by disorder.
    Type of Medium: Electronic Resource
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