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Volumn 59, Issue 6, 1999, Pages 4394-4403

Crossing point of the magnetization versus temperature curves and the meissner fraction in granular (formula presented) superconductors: Random orientation and inhomogeneity effects

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EID: 0000839361     PISSN: 10980121     EISSN: 1550235X     Source Type: Journal    
DOI: 10.1103/PhysRevB.59.4394     Document Type: Article
Times cited : (20)

References (36)
  • 1
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    • K. Kadowaki, Physica C 185–189, 2249 (1991).
    • (1991) Physica C , vol.185-189 , pp. 2249
    • Kadowaki, K.1
  • 16
    • 0028375034 scopus 로고
    • ). The values of (Formula presented) and (Formula presented) found by these authors lead, when compared with Eq. (1), to an effective layering periodicity of 42 Å, which is more than 6 times the crystallographic periodicity of the superconducting (Formula presented) layers. Such a discrepancy was attributed by these authors to an intrinsic weak two-dimensional character of the LaSCO samples, although it may be easily understood in terms of extrinsic inhomogeneities which decrease the measured (Formula presented)
    • B. Janossy, L. Fruchter, I. A. Campbell, J. Sanchez, I. Tanaka, and H. Kojima, Solid State Commun. 89, 433 (1994). The values of (Formula presented) and (Formula presented) found by these authors lead, when compared with Eq. (1), to an effective layering periodicity of 42 Å, which is more than 6 times the crystallographic periodicity of the superconducting (Formula presented) layers. Such a discrepancy was attributed by these authors to an intrinsic weak two-dimensional character of the LaSCO samples, although it may be easily understood in terms of extrinsic inhomogeneities which decrease the measured (Formula presented)
    • (1994) Solid State Commun. , vol.89 , pp. 433
    • Janossy, B.1    Fruchter, L.2    Campbell, I.A.3    Sanchez, J.4    Tanaka, I.5    Kojima, H.6
  • 17
    • 0000143317 scopus 로고
    • J.-Y. Genoud, G. Triscone, A. Junod, T. Tsukamoto, and J. Muller, Physica C 242, 143 (1995). It was concluded in this paper that any correction for extrinsic inhomogeneity effects through the measured Meissner fraction will increase the disagreement between the excess magnetization at the crossing point that they measure in ceramic (Formula presented) (Bi-2212) samples and the theoretical prediction [Eq. (1)]. It seems that these authors arrive at this conclusion because they do not correct the measured field-cooled magnetization from random orientation effects. Instead, they introduce only a correction for demagnetizing effects, and in addition through an expression which is applicable only to single crystals or grain aligned samples. Such a correction, is equivalent to use in Eq. (12), (Formula presented) instead of (Formula presented) This leads to very different values of the correction factor in Eq. (12). Although Eq. (12) applies only to randomly oriented uncoupled grains, it may also be a reasonable approximation for ceramic samples provided that the applied magnetic field has enough amplitude to decouple the grains. This seems to be the case in the measurements of these authors. For instance, for the ceramic Bi-2212 sample noted “ceram-2,” whose data are given in Figs. 22 and 55 of the Genoud et al. paper, (Formula presented) which through Eq. (12) leads to a correction factor of the order of 1, whereas the procedure proposed by these authors leads to a correction factor of the order of 0.4. Such a difference, somewhat larger than a factor of 2, is just the disagreement factor claimed by these authors between their data and the theoretical proposal [Eq. (1)].
    • (1995) Physica C , vol.242 , pp. 143
    • Triscone, G.1    Junod, A.2    Tsukamoto, T.3    Muller, J.4
  • 25
    • 85038321846 scopus 로고    scopus 로고
    • In the case of the BLK approach (Ref. 8), applicable in the low magnetic field limit (Formula presented) there is a prefactor on the right side of Eq. (1) which depends on the structure of the vortex lattice and on the vortex core. However, this prefactor is predicted to be of the order of one, and the corresponding correction is in general well within the experimental accuracy, mainly in the case of polycrystalline samples where due to their random orientations the different grains are under magnetic fields which cover different amplitudes perpendicular to the corresponding ab planes.
    • In the case of the BLK approach (Ref. 8), applicable in the low magnetic field limit (Formula presented) there is a prefactor on the right side of Eq. (1) which depends on the structure of the vortex lattice and on the vortex core. However, this prefactor is predicted to be of the order of one, and the corresponding correction is in general well within the experimental accuracy, mainly in the case of polycrystalline samples where due to their random orientations the different grains are under magnetic fields which cover different amplitudes perpendicular to the corresponding ab planes.
  • 27
    • 0031693908 scopus 로고    scopus 로고
    • A. Junod, J. Y. Genoud, G. Triscone, and T. Schneider, Physica C 294, 115 (1998). In this paper it is proposed that the crossing point of the (Formula presented) curves, for different values of H, is located just at the normal-superconducting transition, i.e., that (Formula presented) However, our susceptibility measurements for (Formula presented) clearly show [see, e.g., Fig. 44(b)] that for (Formula presented) the corresponding in-plane field-cooled susceptibility, (Formula presented) is already in the saturated part of the (Formula presented) curves, i.e., (Formula presented) These (Formula presented) curves also clearly show that (Formula presented) is always well below (by a few degrees) the drop of the susceptibility at the diamagnetic transition. In fact, our previous measurements in different high-quality HTSC crystals (see Refs. 7 and 14) clearly show that, at least for the (Formula presented) curves obtained in relatively high magnetic fields (i.e., (Formula presented) T), (Formula presented) is always below (Formula presented) estimated as the temperature where (Formula presented) which is not appreciably affected by thermal fluctuations, drops when approaching the transition from above. Only in samples exhibiting broad transitions (due to stoichoimetric inhomogeneities), the (Formula presented) curves for some values of H below (Formula presented) may pass, just by chance, through the crossing point (as it is the case for the results presented in that paper) and then some ambiguities about the location of (Formula presented) relative to (Formula presented) may arise. Indeed, even in the case of low quality samples, for other values of H (always below (Formula presented) the (Formula presented) curves, which in this partial Meissner state must be proportional to H, will not cross at all at the same point.
    • (1998) Physica C , vol.294 , pp. 115
    • Junod, A.1    Genoud, J.Y.2    Triscone, G.3    Schneider, T.4
  • 36
    • 0030286164 scopus 로고    scopus 로고
    • If the measurement is performed by first field cooling the sample and then taking the data as the sample is rotated [see, e.g., S. K. Hasanain, S. Manzoor, and M. Aftab, Physica C 272, 43 (1996)], the flux trapped during the field-cooling process would rotate solidarily with the sample, resulting in an erroneous measurement of the true FC magnetization.
    • (1996) Physica C , vol.272 , pp. 43
    • Hasanain, S.K.1    Manzoor, S.2    Aftab, M.3


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.