 |
 |
 |
 |
 |
 |
 |
 |

© Nature
Publishing
Group
2006 |
|  |
Flux quantization in high-Tc superconductorsIn
copper oxides, the transition temperature to superconductivity (Tc)
is unusually high. A year after the discovery of this phenomenon, C. E. Gough
and colleagues measured the quantization of magnetic flux in a superconducting
copper oxide and got a value of h/2e (where h is Planck's
constant and e is the electron charge). According to Gough et al.,
their results imply that, in high-Tc materials as in conventional
superconductors, "the charge carriers of superconductivity are electron pairs".
But although the BardeenCooperSchrieffer theory has successfully described
conventional superconductivity, the exact mechanism for high-Tc
superconductivity remains a mystery. Nature 326, 855 (1987)
| click here for a PDF version
(110 K) | Flux quantization in a high-Tc
superconductorC. E. Gough*, M. S. Colclough*, E.
M. Forgan*, R. G. Jordan*, M. Keene*, C. M. Muirhead*,
A. I. M. Rae*, N. Thomas*, J. S. Abell
& S. Sutton *Department of Physics, University
of Birmingham, Birmingham B15 2TT, UK Department of Metallurgy
and Materials, University of Birmingham, Birmingham B15 2TT, UK We
have observed the quantization of magnetic flux in a high-Tc
yttrium-based ceramic superconductor1 and obtain
a value for the flux quantum in this material. The value of the flux quantum,
h/2e where h is Planck's constant and e is the electron
charge, implies that the charge carriers of superconductivity are electron pairs. The
measurements were made on a ring (outer-diameter 10.0 mm, inner-diameter 4.5 mm
and thickness 4.0 mm) formed into this shape by sintering Y1.2Ba0.8CuO4
prepared from powders of Ba CO3Y2O3 and CuO heated
in air at 950°C. The sample had a broad superconducting transition between
50 and 85 K. The ring was immersed in liquid helium at 4.2 K
inside a superconductivity shield. The flux inside the ring was monitored by a
radio frequency superconducting quantum interference device (r.f.-SQUID) magnetometer
weakly coupled to the ring via a flux transformer and flux was applied to the
ring by a solenoid passing through it. As the current in the solenoid was changed,
supercurrents were induced in the ring until some critical current was exceeded
when flux passed in or out of it. A typical magnetization curve obtained in this
way is shown in Fig. 1. Such behaviour is characteristic of
measurements made on a superconducting circuit containing a weak link2. The
use of the long solenoid (diameter 1.86 mm with a turn spacing of 0.142 mm) bent
into a nearly complete loop passing through the centre of the ring allows us to
make an accurate determination of the applied flux. Along the sloping sections
of the magnetization curve the total flux remains constant and the induced magnetometer
signal is therefore determined entirely by the flux in the solenoid. We note that
there is a slight overall slope to the magnetization curve due to a small amount
of direct coupling between the solenoid and the flux transformer. After allowing
for this we obtain an accurate calibration of the magnetometer signal in terms
of the flux produced by the circulating supercurrent whatever its actual path
through the ring. In this way we deduce that the magnitude of the flux jumps shown
in Fig. 1 is typically 100 (h/2e).  | Fig.
1 Typical magnetization curve showing the flux output of the r.f.-SQUID magnetometer
as the flux applied through the long solenoid is swept through a single cycle. |
high-resolution version | |
 | Fig.
2 Output of the r.f.-SQUID magnetometer showing small integral numbers of
flux quanta jumping in and out of the ring. |
high-resolution version | |
To obtain
a value for the flux quantum, we set the solenoid current to zero and periodically
expose the ring to a local source of electromagnetic noise causing the ring to
make small jumps between quantized flux-states. This is illustrated in Fig.
2, in which a number of equally-spaced lines have been superimposed to emphasize
the quantum nature of the flux transitions. Using these results and the earlier
calibration we obtain a value for the flux quantum of 0.97 ± 0.04 (h/2e)
thus demonstrating that superconductivity in this high-Tc material
involves the pairing of electrons as in conventional BCS (BardeenCooperSchrieffer)
superconductivity. The observed flux jumps may be between the outside of the ring
and the hole, or may be between the hole and the bulk of the material. We are
not able to distinguish between these two possibilities at present. We
have performed experiments similar to those shown in Fig. 2
in which we observed no detectable change in the magnetometer output for 1,000
s. On this basis the resistance of our sample is less than 1013
ohms. The above measurements are of interest not only because
they demonstrate the existence of coherent superconducting states in the newly
discovered class of ceramic superconductors but also because they suggest that
SQUID-type devices could be made from simple fabricated shapes using the intrinsic
properties of the weakly superconducting ceramic material to provide its own weak
link. Indeed, we have already used our ring to observe noisy r.f.-SQUID characteristics
at 20 MHz typical of a weak-link loop with too large a critical current. We are
currently extending all these measurements to other rings and to higher temperatures
to investigate the compositional and temperature dependence of the magnetic and
SQUID behaviour. We thank G. R. Walsh for technical assistance
and Professor W. F. Vinen for support and encouragement. Received 8 April;
accepted 10 April 1987. - Wu, M. K. et al. Phys.
Rev. Lett. 58, 908911 (1987).
- Zimmerman,
J. E. & Silver, A. H. Phys. Rev. 157, 317341 (1967).
|
return to
looking back index page | |